<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:blogger='http://schemas.google.com/blogger/2008' xmlns:georss='http://www.georss.org/georss' xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-9128855280953985389</id><updated>2026-07-23T23:03:22.250-07:00</updated><category term="basic electronics"/><category term="electronics tutorials"/><category term="diagram"/><category term="tutorial"/><category term="data communication"/><category term="electronic circuit design"/><category term="electronics engineering"/><category term="digital electronics"/><category term="electronics components"/><category term="analog electronics"/><category term="7 layers"/><category term="illustration"/><category term="seven layers"/><category term="five 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term="signal to noise"/><category term="silicon"/><category term="silicon diode"/><category term="silicon diodes"/><category term="silicon trasistor"/><category term="simplex"/><category term="slope"/><category term="solder"/><category term="soldering"/><category term="soldering station"/><category term="soldering tutorial"/><category term="solutions"/><category term="speed circuits"/><category term="sr inputs"/><category term="sr latach"/><category term="srg"/><category term="stages of full adder"/><category term="star topology"/><category term="static ram"/><category term="steady state"/><category term="stepper motors"/><category term="structure"/><category term="succssive"/><category term="switch circuit"/><category term="switch symbol"/><category term="switched circuit"/><category term="switching circuits"/><category term="switching regulator circuit"/><category term="synchronous inputs"/><category term="t type"/><category term="t-d curcuit"/><category term="tcp"/><category term="tcp ip layers"/><category term="tcp ip protocol"/><category term="tcp/ip"/><category term="telemetric systems"/><category term="telemetry equipment"/><category term="telemetry monitoring"/><category term="telemetry process"/><category term="temperature coeffecient"/><category term="temperature control circuit"/><category term="temperature system"/><category term="the atomic"/><category term="the hall efect"/><category term="the osi"/><category term="thevenin Theorem"/><category term="thevenin equivalent"/><category term="thevenin&#39;s theorem"/><category term="thevenins Theorem"/><category term="time domain"/><category term="timer ic"/><category term="toggle flip flop circuit"/><category term="torque control system"/><category term="transconductance"/><category term="transfer"/><category term="transformers calculation formulas"/><category term="transistor"/><category term="transistor current"/><category term="transistor pins"/><category term="transistor types"/><category term="transistors application"/><category term="transmission line reflection coefficient"/><category term="transmission mode"/><category term="transmission modes"/><category term="transport"/><category term="transport layer"/><category term="tree topology"/><category term="trucks buses"/><category term="tutorial on Analogue instruments"/><category term="tutorial on PMSG"/><category term="tutorial on seres resonance"/><category term="types of Analogue instruments"/><category term="types of amplifiers"/><category term="types of capacitors"/><category term="types of counters"/><category term="types of flip flops"/><category term="types of inductors"/><category term="types of linear devices"/><category term="types of magnetic material"/><category term="types of performance"/><category term="types of transistors"/><category term="types of voltages"/><category term="udp"/><category term="uses if electric current in chemistry"/><category term="uses of Schottky Diodes"/><category term="uses of Switched Reluctance Generators"/><category term="uses of Varactor diode"/><category term="uses of pll"/><category term="uses of power electronics"/><category term="using solder"/><category term="value of reflected imepdance"/><category term="variable generators"/><category term="variable speed generators"/><category term="various types of transistors"/><category term="vector control system"/><category term="velocity"/><category term="voltage amplification"/><category term="voltage amplifier"/><category term="voltage and current examples"/><category term="voltage doubler"/><category term="voltage generator"/><category term="voltage multiplier"/><category term="voltage quadrupler"/><category term="voltage rectifier"/><category term="voltage regulator"/><category term="voltage regulator devices"/><category term="voltage tripler"/><category term="voltmeter symbol"/><category term="waveform equation"/><category term="waveform harmonic formula"/><category term="what are effects of electricity"/><category term="what are types of transistors"/><category term="what are variable speed derives"/><category term="what is"/><category term="what is ABCD parameter"/><category term="what is Analogue instrument"/><category term="what is Characteristic impedance"/><category term="what is FERROMAGNETISM"/><category term="what is LR-CR parallel circuit"/><category term="what is R L C circuit"/><category term="what is SNR"/><category term="what is SWITCHED CAPACITOR FILTERS"/><category term="what is Transistor operating configurations. tutorial"/><category term="what is absolute voltage"/><category term="what is battery"/><category term="what is crosstalk"/><category term="what is darlington pair"/><category term="what is delta star connection"/><category term="what is differential amplifier"/><category term="what is field effect transistor"/><category term="what is full adder"/><category term="what is half adder"/><category term="what is hysteresis loss?"/><category term="what is impedance"/><category term="what is linear device"/><category term="what is low scale integration"/><category term="what is magnetic circuit"/><category term="what is majority logic"/><category term="what is meacham oscillator"/><category term="what is mesh current"/><category term="what is moving iron instument"/><category term="what is pair concentric inductance"/><category term="what is parallel network of a.c circuits"/><category term="what is polar complex number"/><category term="what is power electronics"/><category term="what is q-factor"/><category term="what is relative voltage"/><category term="what is shunt"/><category term="what is superpostion theorem"/><category term="what is telemetry"/><category term="what is toggle flip flop"/><category term="what is wave form harmonic"/><category term="what is wein bridge"/><category term="what pll"/><category term="why we need rectification"/><category term="wide area network"/><category term="wien bridge circuit"/><category term="wire characteristic impedance"/><category term="working of power systems"/><category term="zener"/><category term="zener devices"/><category term="zener voltage"/><title type='text'>Basic Electronics</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default?redirect=false'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default?start-index=26&amp;max-results=25&amp;redirect=false'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>182</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-6702281124634084154</id><published>2012-10-20T05:30:00.001-07:00</published><updated>2012-10-20T05:30:10.911-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="amplification"/><category scheme="http://www.blogger.com/atom/ns#" term="audio"/><category scheme="http://www.blogger.com/atom/ns#" term="intro"/><category scheme="http://www.blogger.com/atom/ns#" term="power"/><category scheme="http://www.blogger.com/atom/ns#" term="what is"/><title type='text'>The Audio-frequency  Power Amplifier</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
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&lt;b&gt;&lt;i&gt;Introduction to Audio Power Amplifier&lt;/i&gt;&lt;/b&gt;&lt;/div&gt;
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In this tutorial we shall study vacuum-tube amplifier
circuits which give a large output voltage of substantially the same waveform
as that of the input voltage, accompanied by a large curr ent of like waveform,
so that there is considerable power delivered to the load, rfhe operation
really is a power-conversion process, as in most cases all of the output power
derives from the plate d-c source, under the control of the signal voltage
applied to the grid. In general the treatment can often be made similar to that
used for voltage amplifiers, except that usually the operation is not linear
and therefore graphical or experimental procedures give most
accurate results.&lt;/div&gt;
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Except for
details, a power tube resembles a voltage-amplifier tube. Power tubes vary in
size depending upon the amount of output power desired and the efficiency of
operation. For a small amount of output power a voltage tube may be used. The
tubes with the higher power ratings need larger anodes to dissipate by
radiation the heat derived from the energy of the impinging electrons, without
making too high a temp erature necessary. For tubes of very high power rating
the heat may be carried away by convection by an air or a water stream. A
second requirement for a power tube is a sufficiently large cathode to furnish
the necessary electron emission. This also means that a relatively large amount
of heating power will be needed. Small power tubes use oxide- coated cathodes,
while those of medium power employ thoriated tungsten, which will withstand
somewhat more ionic bombardment. High-power tubes with their very high voltage
drops use pure-tungsten filamentary cathodes. Tubes of small and moderate ratings
may be triodes, tetrodes, or pentodes, but for the very high power ratings
there is a problem of cooli ng the screen grid of the latter two kinds, which
makes the triode usually preferred. &lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
In making a choice of tube, the class of operation, which is related to
the efficiency, must be taken into account. If the very best quality of output
is required, as in some measurements circuits, it is well to use class A1
operation as this renders the output most free of distortion. In this
connection it may also be advisable to choose a tube of higher power rating
than actually required, so that the grid drive may be made small compared with the maximum allowable and thus decrease
the distortion.&amp;nbsp;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/6702281124634084154/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/the-audio-frequency-power-amplifier.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6702281124634084154'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6702281124634084154'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/the-audio-frequency-power-amplifier.html' title='The Audio-frequency  Power Amplifier'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-1473154641235443709</id><published>2012-10-20T05:17:00.000-07:00</published><updated>2012-10-20T05:19:17.177-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="amplifier"/><category scheme="http://www.blogger.com/atom/ns#" term="distortion"/><category scheme="http://www.blogger.com/atom/ns#" term="feedback"/><category scheme="http://www.blogger.com/atom/ns#" term="interference in output"/><category scheme="http://www.blogger.com/atom/ns#" term="output"/><category scheme="http://www.blogger.com/atom/ns#" term="problems"/><title type='text'>Feedback Amplifiers</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;span style=&quot;font-size: x-small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif; font-size: x-small;&quot;&gt;Distortion and Stability in output&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif; font-size: x-small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt;It is well known that the
output of an amplifier does not have a voltage waveform exactly a replica of
the input signal. Because of the presence of inductance and capacitance in the
tubes and circuits, the various frequency components of the signal are affected
by different amplifications and phase shifts. Also because of nonlinear action
of the tube itself, the output voltage is not exactly prop optional to the
input voltage. Again, if one or more of the bias voltages &lt;span style=&quot;font-style: italic;&quot;&gt;E0, &lt;/span&gt;&lt;span style=&quot;font-style: italic;&quot;&gt;Eb0, &lt;/span&gt;etc., varies,&lt;/span&gt;&lt;/div&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt; the
operating point shifts and the resulting changes in , &lt;span style=&quot;font-style: italic;&quot;&gt;r, &lt;/span&gt;and &lt;span style=&quot;font-style: italic;&quot;&gt;Urn
&lt;/span&gt;affect the
amplification. The latter effect is sometimes useful as a volume control, or it
may be the basis for a method of changing the waveform of the output in an
easily controlled manner. The latter process, called modulation, sometimes
takes place when not wanted, as, f or example, when a poorly filtered
plate-supply voltage is used. Whether this occurs in an a-f amplifier or in an
r-f amplifier, the result may be noticeable in a loudspeaker as hum. The change
in gain with change in operating point may be very objectionable for another
reason:&lt;/span&gt;&lt;br /&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt;If a battery-operated amplifier has a certain normal gain, this gain
may increase upon renewal or recharge of the batteries. This may not seem
serious at first thought, but suppose we consider a long-distance telephone
system. The energy given by the microphone alone may be sufficient for
satisfactory local operation, but it normally needs building up by repeater
(amplifier) units two or more times every 100 miles of line. Since these
repeaters are distant from one another, they operate independently and a rise
in gain for one is not automatically compensated for by a lower gain in the
next. Hence a distant repeater may find itself with a signal far too weak or
maybe too strong. What is needed for each repeater is a stabilizer which will
make the amplification independent of small changes in operating biases. &lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-size: x-small;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif; font-size: x-small;&quot;&gt;&lt;u&gt;Interference in Feedback Amplifier Output&lt;/u&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-family: Arial, Helvetica, sans-serif;&quot;&gt;&amp;nbsp;In addition to the distortion
and modulation products discussed in the preceding article, the output of an
amplifier contains interference and noise components which have frequencies
that are unrelated to the input signal. Plate-supply hum in a-f amplifiers may
be considered as interference. This hum may be removed by more comp lete
filtering, or it may be eliminated by the feedback processes discussed in this
chapter. Other interference sources will now be considered.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/1473154641235443709/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/feedback-amplifiers.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/1473154641235443709'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/1473154641235443709'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/feedback-amplifiers.html' title='Feedback Amplifiers'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-7601663363541915463</id><published>2012-10-20T04:14:00.001-07:00</published><updated>2012-10-20T04:15:14.942-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="bridge"/><category scheme="http://www.blogger.com/atom/ns#" term="example"/><category scheme="http://www.blogger.com/atom/ns#" term="meacham circuit"/><category scheme="http://www.blogger.com/atom/ns#" term="oscillator"/><category scheme="http://www.blogger.com/atom/ns#" term="what is meacham oscillator"/><title type='text'>Meachom Bridge Oscillator</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;div style=&quot;font-family: &#39;Helvetica Narrow&#39;; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-size: large;&quot;&gt;Meachom
Bridge Oscillator with circuit&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;font-family: &#39;Helvetica Narrow&#39;; margin: 0in;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
The
Meacham bridge oscillator, illustrated in &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;figure
&lt;/span&gt;1460, provides the greatest
frequency stability of any vacuum-tube oscillator yet devised, but the region
of maximum frequency stability is limited to the lower frequencies because of
the increased effect of the 8cray circuit capacitances when the frequency
becomes greater than a few hundred kilocycles per second. The oscillator is of
the crystal-stabilized type employing tuned circuits. At frequencies above 1000
kv the effect of the stray capacitance is sufficient to reduce the stability to
a point where little is to be gained by the use of the Meacham &lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;circuit.
The oscillator is principally employed with GT-cut crystals in frequency
standards, to generate frequencies of 100 kc. In figure 1-160, it can be seen
that if the bridge&amp;nbsp;were
perfectly balanced there would be no excitation voltage. At the start of
oscillations, the ratio of R1 (practically equal to the series-arm R of the
crystal unit) to R2 is smaller than the ratio of the R3 to R4. But R4 is a
thermistor it is the resistance of a tungsten lamp which sharply increases in
value as the temperature rises. (A semiconductor such as carbon, silicon, or
german ium can be used, in which case the resistnce will decrease with
temperature. The negative tempera ture coefficient of the semiconductor is
generally larger than the positive coefficient of tungsten, but the
semiconductor thermistor is more expensive and is much more difficult to
duplicate because of its great sensitivity to impurities.) As oscillations
build up, the current through R4 increases to a point where the heat generated
from the power losses raises the the thermistor temperature, and hence the
resistance, to a point where the bridge is almost balanced. Equilibrium is
reached when the imbalance of the bridge is just sufficient to supp ly heat to
the thermistor at the same rate at which it escapes. For maximum amplitude
stabili ty, the mbient temperature of R4 should not be permitted to vary over a
wide range. Normally, the tungsten lamp will heat to a dull red of approxim
ately 600 degrees centigrade. A variation of over 100 degrees in the ambient
temperature could have a significant effect on the equilibrium power losses in
the thermistor, if extreme precision were des ired. The operating temperature
of the lamp is very low compared with the rated temperature, and consequently
the lamp can be expected to last indefinitely. The oscillator should be
designed and adjusted so that the phase shift occurs entirely in the bridge.
That is, the tube should operate into&amp;nbsp;a pure resistance,&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&lt;img alt=&quot;image&quot; border=&quot;0&quot; height=&quot;269&quot; src=&quot;http://pp2.s3.amazonaws.com/730bc43d21164f6e/f725bf30edb8404fa92386f3c02f2f04.jpg&quot; width=&quot;500&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&amp;nbsp;so that the instant the plate current is &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;maximum &lt;/span&gt;the &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;peak &lt;/span&gt;transformer voltages
should occur with polarities as indicated in &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;figure &lt;/span&gt;1-160. Tran8forme rs having powdered-i ron,
toroidal cores can provide a coefficient of coupling very close to unity in the
low-frequency range. The following analysis of the frequency stability and the
activity stability of the Meacham oscillator, except for minor deviations and
extensions, has been guided by the postulates and basic considerations as
presented by W. A. Edson.*&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/7601663363541915463/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/meachom-bridge-oscillator.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/7601663363541915463'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/7601663363541915463'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/meachom-bridge-oscillator.html' title='Meachom Bridge Oscillator'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-8127880370341864789</id><published>2012-10-20T04:09:00.000-07:00</published><updated>2012-10-20T04:09:25.711-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="circuit"/><category scheme="http://www.blogger.com/atom/ns#" term="crystal"/><category scheme="http://www.blogger.com/atom/ns#" term="diagram"/><category scheme="http://www.blogger.com/atom/ns#" term="example"/><category scheme="http://www.blogger.com/atom/ns#" term="oscillator"/><title type='text'>Crystal Oscillators</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;font-family: &#39;Helvetica Narrow&#39;; margin: 0in;&quot;&gt;
&lt;span style=&quot;font-size: large;&quot;&gt;Oscillators
with Crystals Having&amp;nbsp;Two Sets
of Electrodes&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;font-family: &#39;Helvetica Narrow&#39;; margin: 0in;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
The original crystal oscillator devised by Dr. Nicolson, as well as a
number of the earlier crystal oscillators tested by Dr. Cady, employed crystals
with, effectively, two pairs of electrodes. The basic circuit is shown in
figure 1-156. The re quired phase inversion of, the amplifier output voltage is
provided by the crystal unit operating at a mode for which the polarities of
the plate and grid terminals with respect to ground are 180 degrees out of
phase. The circuit shown operates the crystal unit very &lt;/div&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;near its
series-resonance frequency. In practice, a capacitor is normally connected
between crystal and ground, so that the circuit is more commonly employed for
parallel- mode tested crystal units. Still, it is not without some JiCefl8e
that we classify this type of oscillator as a parallel-mode type. The crystals
most applic able for this class of circuit are the very-low- frequency elements
of the X group, which vibrate in lengthwise extensional or flexural modes. The
electrode connections that permit the desired phase inversion depend upon the
particular crystal element. Assume that electrodes numbers I and 3 are on one
side of the crystal, and that 2 and 4 are on the opposite side, as indicated in
figure 1-156 (A). For a flexure element, such as element N, where electrodes 1
and 3 parallel each other down the length of the crystal, as shown in figure
1456 (B), the flexure mode is excited when the potential across 1 and 2 is
oppositely polarized to that across 3 and 4. If the same electrode arrangement
is to be used to excite an extentional mode &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;(or the flexural mode of the &lt;/span&gt;duplex element J) the
polarities &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;of
the two sets of &lt;/span&gt;electrodes &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;must &lt;/span&gt;be in phase. In this case, the connections of one set of
electrodes should be reversed in the circuit shown in figure 1456(A). For
example, plates 2 and 3 should be connected to ground and plate 4 should be
connected to the grid, if the proper pha8e inversion is to be obtained. A
crystal having the two sets of electrodes at opposite ends of the crys tal, as
shown in figure 1-156(C), would be driven at the second harmonic of the length
extensional mode (or of the fiexural mode of a duplex ta, if connected as shown
in figure 1-156(A). Greater stability and a smaller crystal are possible for a
given frequency by operating at the fundamental mode. To permit this, if the
crystal unit is plated as shown in figure 1456(C), the connections of one pair
of electrodes should be the reverse of those shown in figure 1-156(A). If it
can be assumed that the current in the grid circuit is negligible compared with
the crystal current between term inals I and 2, and if the stray capacitance
bet ween the two sets of electrodes is ignored, the equivalent circuit between
terminals 1 and 2 will appear approximately as shown in figure 1-156 (D). L, C,
and C0 represent the parameters of a fully plated crystal. A more exact
analysis of this type of crystal unit can be found in the book
“Electromechanical Transducers and Wave Filt ers” by &lt;span style=&quot;font-style: italic;&quot;&gt;W. &lt;/span&gt;P. Mason, D. Van
Nostrand Co. &lt;br /&gt;


&lt;div style=&quot;margin: 0in;&quot;&gt;
Figure 1-157 shows a practical oscillator design employing crystal units having
two sets of electrodes. Although the electrode connections shown for CR would
indicate that the plate and&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&lt;img alt=&quot;image&quot; border=&quot;0&quot; height=&quot;483&quot; src=&quot;http://pp2.s3.amazonaws.com/730bc43d21164f6e/399571fe300c4cd395747db8983feb80.jpg&quot; width=&quot;500&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&lt;img alt=&quot;image&quot; border=&quot;0&quot; height=&quot;266&quot; src=&quot;http://pp2.s3.amazonaws.com/730bc43d21164f6e/24c95a6ea6fa4c25b620f75f5537d30e.jpg&quot; width=&quot;500&quot; /&gt;&lt;/div&gt;
&lt;br /&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/8127880370341864789/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/crystal-oscillators.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/8127880370341864789'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/8127880370341864789'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/crystal-oscillators.html' title='Crystal Oscillators'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-7431947389952922308</id><published>2012-10-20T04:01:00.000-07:00</published><updated>2012-10-20T04:01:51.597-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="circuit"/><category scheme="http://www.blogger.com/atom/ns#" term="design"/><category scheme="http://www.blogger.com/atom/ns#" term="formula"/><category scheme="http://www.blogger.com/atom/ns#" term="miller"/><category scheme="http://www.blogger.com/atom/ns#" term="oscillator"/><title type='text'>Miller Oscillator with Cricuit</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
1428. The Miller oscillator is the crystal equivalent of a
Hartley oscillator in which no mutual inductance exists between the plate-to
cathode and gridt o.cithode inductances. &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;( &lt;/span&gt;See figure 1-140.) The Miller oscillator has an average
frequency deviation of approximately 1.5 times that of the Pierce circuit. The
plate circuit must appear inductive in order that the correct phase&amp;nbsp;shift will
be produced in E, the plate r-f voltage, to compensate for the&lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;a href=&quot;http://pp2.s3.amazonaws.com/730bc43d21164f6e/398c1d8793a2416f8d7862747d8d83d0.jpg&quot; imageanchor=&quot;1&quot;&gt;&lt;img alt=&quot;image&quot; border=&quot;0&quot; height=&quot;218&quot; src=&quot;http://pp2.s3.amazonaws.com/730bc43d21164f6e/398c1d8793a2416f8d7862747d8d83d0.jpg&quot; width=&quot;500&quot; /&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
resistance
in the feed-back arm, since this resist ance prevents the necessary 180.-degree
phse rotation of the equivalent generator voltage of the amplifier from
occurring entirely in the feedback circuit. The effective &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;load &lt;/span&gt;capacitance into which the crystal unit operates is,
approximately,&amp;nbsp;&lt;/div&gt;
&lt;br /&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;img alt=&quot;image&quot; border=&quot;0&quot; height=&quot;126&quot; src=&quot;http://pp2.s3.amazonaws.com/730bc43d21164f6e/4a20d5fc0aee44daa7befd9617088d87.jpg&quot; width=&quot;500&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;font-weight: bold; margin: 0in;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;font-family: &#39;Helvetica, sans-serif&#39;; margin: 0in;&quot;&gt;
• —&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
where Z1)g
and Z, are both considered as unsigned magnitudes, and the various symbols
correspond to those in figure 1-140. Since the load capacitance is a function
of the frequency, a Miller oscillator cannot be operated at more than one
frequency and still present the same load capacitance to each crystal unit
except by providing for an adjustment of the circuit parameters. In spite of
its greater frequency instability and lack of circuit simplicity as compared
with the Pierce circuit, the Miller design is the one most widely used in
crystal oscill ators. The reason for this popularity is the greater output that
can be obtained for the same crystal drive level. En either the Pierce or the
Miller basic circuit, the output cnnot exceed the voltage across Zpg, the
largest single impedance in the plate tank circuit. In the Pierce circuit, the
maximum voltage is thus the maximum permissible across the crystal unit; in the
Miller circuit the maximum voltage is (k + 1) times the maximum permissible
vo1tige across the crystal unit, where k is the gain of the stage, equal to
Ep/Eg. This gain, theoretically (not practically), can approach the mu of the
tube as a limit when the load impedance, ZL, is large comp ared with R. Thus,
the use of a Miller circuit permits a saving of one amplifier stage. &lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
1-329. The feed-back capacitance of the Miller circ uit is, normally,
simply the plate-to-grid inter- electrode capacitance of the tube. It cannot,
of course, be less than this unless an inductive shunt is connected between the
plate and grid. When a pentode is used, it is usually necessary to insert a
small feed-back capacitance on the order of a few micromicrofarads. The
waveform in the output is improved by the use of a tuned tank circuit having a
low L/C ratio in place of L. The plate tank must be tuned to a frequency above
the oscillator freq uency, in order that the tank impedance will app ear
inductive. Such an arrangement also ensures a large effective L of high &lt;span style=&quot;font-family: &#39;Helvetica Narrow&#39;;&quot;&gt;Q. &lt;/span&gt;A vgiriable capaci tance
in the plate tank facilitates adjustments to obtain the correct load
capacitance for the crystal unit. &lt;/div&gt;
&lt;div style=&quot;font-family: Calibri; margin: 0in;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;br /&gt;&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/7431947389952922308/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/miller-oscillator-with-cricuit.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/7431947389952922308'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/7431947389952922308'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/miller-oscillator-with-cricuit.html' title='Miller Oscillator with Cricuit'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-8638136973706578908</id><published>2012-10-20T03:50:00.001-07:00</published><updated>2012-12-25T07:56:58.519-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="basics"/><category scheme="http://www.blogger.com/atom/ns#" term="principles. rectifier"/><category scheme="http://www.blogger.com/atom/ns#" term="rectification"/><category scheme="http://www.blogger.com/atom/ns#" term="why we need rectification"/><title type='text'>Principles of Rectification</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;br /&gt;
&lt;div style=&quot;font-family: &#39;Helvetica Narrow&#39;; margin: 0in;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;font-family: &#39;Helvetica Narrow&#39;; margin: 0in; text-align: center;&quot;&gt;
&lt;a href=&quot;http://www.most-jobs.com/&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #990000; font-size: large;&quot;&gt;&lt;b&gt;BasicPrinciple of Rectification &lt;/b&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
Rectifiers
change ac into pulsating dc by eliminating the nega Live half’cycles or
alternating the ac voltage. Only a series of sinewave pulsations of positive
polarity remain. An ideal rectifier may be thought of as a switch that closes a
load circuit whenever the polarity of the alternating voltage is positive, and
opens the circuit whenever the alternating voltage is of negative polarity. A
switch &lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;operating with such synchronism would have effectively zero resistance
for that half of the time when the circuit is closed during positive
half-cycles and infinite resistance for the other &lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
half of
the time when the circuit is open cycles. Practical rectifiers do not attain
this to it. Some vacuum tube rectifiers may resistance during the nonconducting
inte but the resistance during the conducting during negative half goal, but
come close have almost infinite (back resistance), &lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
&lt;img alt=&quot;image&quot; border=&quot;0&quot; height=&quot;270&quot; src=&quot;http://pp2.s3.amazonaws.com/730bc43d21164f6e/dc26a52459c042d28537f58dc6a2b2a7.jpg&quot; width=&quot;500&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;margin: 0in;&quot;&gt;
interval (forward resistance) is
never zero or even constant. Regardless of their app roach to the ideal, all
rectifiers must provide a oneway path for electric current; that is, conduction
must take place primarily in one direction only. This is called &lt;span style=&quot;font-style: italic;&quot;&gt;unilateral conduction, &lt;/span&gt;or a &lt;span style=&quot;font-style: italic;&quot;&gt;unidirectional &lt;/span&gt;characteristic.&amp;nbsp;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/8638136973706578908/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/principles-of-rectification.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/8638136973706578908'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/8638136973706578908'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2012/10/principles-of-rectification.html' title='Principles of Rectification'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-3963227544289696219</id><published>2012-03-09T05:28:00.003-08:00</published><updated>2012-03-09T05:29:54.479-08:00</updated><title type='text'>Basic Electronic Components</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;The point of this tutorial is to provide the reader with a essential concept of the physical structure of individual electronic components.&lt;/span&gt;  &lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: VendomeICG-Bold; font-size: 14pt;&quot;&gt;Resistors&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;A &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;resistor, &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;as the name tells us, is electronic device resists (or opposes) current flow in a circuit.&lt;/span&gt;&lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;The characteristic of opposing current flow can be applied for many purposes. Hence, resistors are on of the most common &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;discrete&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt; components found in electronic equipment (the word &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;discrete &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;is used in electronics to notify &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;non-integrated, &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;or standing alone device). There are two major categories of Resistors:fixed and adjustable. &lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;Fixed resistors &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;are by far the most common form of resistors. &lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;Adjustable resistors &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;are called &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;potentiometers &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;or they are also known as &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;rheostats.&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: VendomeICG-Bold; font-size: 14pt;&quot;&gt;Capacitors&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;Next to resistors, we talk about capacitors, these are probably the most common component in electronics field. &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;Capacitors &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;are manufactured in a large range variety of shapes and sizes. In most, they are either flat, disk-shaped components, or sometimes they are tubular in shape.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;Capacitors differ in size from almost microscopic to about the same diameter, and twice the height, of a big coffee cup. Capacitors are famous two-lead devices, sometimes the capacitors resembls with a fixed resistors which is without the color bands.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: VendomeICG-Bold; font-size: 14pt;&quot;&gt;Inductors&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;Inductors &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;are studied in two main classifications:one is &amp;nbsp;&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;transformers &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;and other is &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;chokes &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;(or &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;coils&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;). Transformers are designed for power conversion applications, referred to as &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;power transformers &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;or &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;filament transformers, &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;and these are usually heavier, blockshaped components consisting of two or more than two coils of wire that arewound around stiff rectangular wafers of iron. &lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: VendomeICG-Bold; font-size: 14pt;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: VendomeICG-Bold; font-size: 14pt;&quot;&gt;Diodes&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;Next to transforemers are&lt;i&gt; Diodes, &lt;/i&gt;&lt;/span&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;aDiodes are two-lead semiconductor devices with tubular bodies that are similar to fixed resistors. Diodes bodies are usually black or clear, having a single-colored band close to one end. &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;Diode bridges &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;are actually four diodes that are encased in square or round housings. They contains four leads, or connection terminals, two of which will be denoted with a horizontal S symbol (sine-wave symbol), one will be marked “&lt;/span&gt;&lt;span style=&quot;font-family: MathematicalPi-One; font-size: 14pt;&quot;&gt;_&lt;/span&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;” and the other will be“&lt;/span&gt;&lt;span style=&quot;font-family: MathematicalPi-One; font-size: 14pt;&quot;&gt;_&lt;/span&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;.” &lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: VendomeICG-Bold; font-size: 14pt;&quot;&gt;Transistors&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;Transistors &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;are an important electronic component that arethree-lead semiconductor devices manufactured in a wide range of shapes and sizes to accommodate such design parameters as power dissipation, breakdown voltages, and cost-benefit. &lt;/span&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;Some power transistors have an oval-shaped body with containing 2 mounting&lt;/span&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt; &lt;/span&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;holes on either side (this is commonly called as &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;TO-3 &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;or &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: VendomeICG-Italic; font-size: 14pt;&quot;&gt;TO-5 &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: VendomeICG; font-size: 14pt;&quot;&gt;case styleWhen you see first, it appears that it has have two leads, but, in fact, the body itself is the third (collector) lead.&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/3963227544289696219/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2012/03/basic-electronic-components.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3963227544289696219'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3963227544289696219'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2012/03/basic-electronic-components.html' title='Basic Electronic Components'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-7811957304301341901</id><published>2011-12-25T05:59:00.000-08:00</published><updated>2012-12-25T05:59:47.080-08:00</updated><title type='text'>The Hidden Cameras for Security</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
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&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot;&gt;
The CCTV digital camera, hidden cam, spy digital camera,
secret digital camera or house movie monitoring digital camera is a digital
camera that is hidden as another item. These little digital cameras have
remarkable quality, yet are little enough to cover up in a radio, smoke
detectors, reflection or many other familiar things that would be in a room.
Hidden Cameras can be used not only in the property, but over the counter or
industrially as video digital cameras.&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot;&gt;
Today a &lt;a href=&quot;http://www.smartstun.com/HIDDEN-Cameras-w-DVRs_c_62.html&quot;&gt;hidden cameras&lt;/a&gt; can record movie for
watching later or connected to the world wide web for watching from anywhere in
the world at real-time. To get connected to the world wide web you simply need
a little system called a USB DVR - Digital Video Recording unit. This system
joins directly to your digital camera and your computer to make your movie
available online. An IP Camera does not require a USB DVR, but is hard to cover
because of its size.&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/7811957304301341901/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2012/12/the-hidden-cameras-for-security.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/7811957304301341901'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/7811957304301341901'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2012/12/the-hidden-cameras-for-security.html' title='The Hidden Cameras for Security'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-6568219850218039314</id><published>2011-12-21T03:01:00.000-08:00</published><updated>2011-12-21T03:01:20.585-08:00</updated><title type='text'>Frequency Domain Curve-Fitting FDCF</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: &#39;TimesNewRoman,Bold&#39;, sans-serif;&quot;&gt;Frequency &lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif;&quot;&gt;domain curve-fitting&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif;&quot;&gt; is useful technique to fit a TFM very close into the observed FRF data. FDCF is a two-step procedure, which includes the &lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &#39;TimesNewRoman,Bold&#39;, sans-serif;&quot;&gt;model structure&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif;&quot;&gt; &lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &#39;TimesNewRoman,Bold&#39;, sans-serif;&quot;&gt;selection and model parameter &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif;&quot;&gt;optimization. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-size: large;&quot;&gt;The first step is to parameterize the TFM in some special forms. Two forms of parameterizing are introduced in the following: the matrix fraction (MF) parameterization and the polynomial matrix (PM) parameterization. Parameterizing is always a critical step in the identification due to the reason that it will generally lead to quite different parameter optimization algorithms, in addition to this, it results in model properties. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;This tutorial clarify that for the MF form, the parameters can be optimized by the help of linear least squares (LLS) solutions. As for the PM parameterization, you have alternative to some nonlinear techniques; specifically. The PM parameterization offers more flexibility in the context that it allows the designer to specify certain properties of the identified model (e.g., allows the designer to fix zeros in any input/output channels).&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/6568219850218039314/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/frequency-domain-curve-fitting-fdcf.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6568219850218039314'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6568219850218039314'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/frequency-domain-curve-fitting-fdcf.html' title='Frequency Domain Curve-Fitting FDCF'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-6432200506572449391</id><published>2011-12-21T02:56:00.000-08:00</published><updated>2011-12-21T02:56:04.309-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="current"/><category scheme="http://www.blogger.com/atom/ns#" term="current density"/><category scheme="http://www.blogger.com/atom/ns#" term="current density formula"/><category scheme="http://www.blogger.com/atom/ns#" term="direct"/><category scheme="http://www.blogger.com/atom/ns#" term="equation"/><category scheme="http://www.blogger.com/atom/ns#" term="how to find"/><title type='text'>Direct Current Density</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;Current is known as the flow of charge. By inheritance, the direction of this flow is with the movement of positive charge. The amount of charge δQ flowing &lt;/span&gt;&lt;i style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;through &lt;/i&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;(that is, perpendicular) to a surface, in time δt is given by the formula&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;&amp;nbsp;δQ = &lt;i&gt;I&lt;/i&gt;δ&lt;i&gt;t, &lt;/i&gt;where I stands for the &lt;b&gt;current. &lt;/b&gt;&lt;i&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;In the limit of infinite simally small time increments, the current I through the surface can be defined as:&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjeI6hEjHbY_umcvvcqwYCr3o2MlRJlM5wW_dj3NgiC4LCYUDCUyYwYLlydhCRiVsC2V3ZulG-HVIEbhvoEAtSYIa4JOKFaLKVqNoBuy3lA5n7y5C7miUYgXG7gluElPPkQ3DkT6gN3Ep0/s1600/curr+density+1.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;105&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjeI6hEjHbY_umcvvcqwYCr3o2MlRJlM5wW_dj3NgiC4LCYUDCUyYwYLlydhCRiVsC2V3ZulG-HVIEbhvoEAtSYIa4JOKFaLKVqNoBuy3lA5n7y5C7miUYgXG7gluElPPkQ3DkT6gN3Ep0/s400/curr+density+1.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;&lt;span style=&quot;font-size: 21px; line-height: 24px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;Magneto-statics is a field theory and, consequently, the quantities of interest are usually distributed throughout space. As such, the volume current density, &lt;i&gt;j(x, y, z) &lt;/i&gt;is frequently employed. If we want current density in terms of the charge carriers, the current density is given by the formula;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhHwUHYgJzKmWFzXI31O4fB0AYaKGFFYehzUuvvnBamdjRBJcBBFy39-Td5NSfPseZl6IUH_GYYa-P_A89K5D5MOQULgfbBthVut45jCU3qvpxySM42r94B-l0dMk8TcPoJA44a1sAuMPQ/s1600/curr+density+2.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;45&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhHwUHYgJzKmWFzXI31O4fB0AYaKGFFYehzUuvvnBamdjRBJcBBFy39-Td5NSfPseZl6IUH_GYYa-P_A89K5D5MOQULgfbBthVut45jCU3qvpxySM42r94B-l0dMk8TcPoJA44a1sAuMPQ/s400/curr+density+2.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt; line-height: 115%;&quot;&gt;where N stands for the number of charge carriers per unit volume (i.e., it is the number density), q is the charge, and v is the average (i.e., drift) velocity of the electrons. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt; line-height: 115%;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt; line-height: 115%;&quot;&gt;In addition to this, a current density through an open surface “S” is related to the current with the help of the formula:&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhKJgRTYKsqNERp3AUWbGUeBrbTIlav1OVFoENz7yqCxIau-IuWRz5QrQaehjD0D1e1fSko3hkoSGZz58t4pCF6ffJVIIHCMMcRk4RmVAE8A7WLm00YQ4UDhzgHiADIGPJvz48gcDlMOoU/s1600/curr+density+3.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;111&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhKJgRTYKsqNERp3AUWbGUeBrbTIlav1OVFoENz7yqCxIau-IuWRz5QrQaehjD0D1e1fSko3hkoSGZz58t4pCF6ffJVIIHCMMcRk4RmVAE8A7WLm00YQ4UDhzgHiADIGPJvz48gcDlMOoU/s400/curr+density+3.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;&lt;span style=&quot;font-size: 21px; line-height: 24px;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/6432200506572449391/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/direct-current-density.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6432200506572449391'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6432200506572449391'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/direct-current-density.html' title='Direct Current Density'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjeI6hEjHbY_umcvvcqwYCr3o2MlRJlM5wW_dj3NgiC4LCYUDCUyYwYLlydhCRiVsC2V3ZulG-HVIEbhvoEAtSYIa4JOKFaLKVqNoBuy3lA5n7y5C7miUYgXG7gluElPPkQ3DkT6gN3Ep0/s72-c/curr+density+1.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-2079641297956173964</id><published>2011-12-21T02:50:00.000-08:00</published><updated>2011-12-21T02:51:01.200-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cautions in liquid filled transformers"/><category scheme="http://www.blogger.com/atom/ns#" term="liquied filled"/><category scheme="http://www.blogger.com/atom/ns#" term="structure"/><category scheme="http://www.blogger.com/atom/ns#" term="transformers"/><title type='text'>Structure and Working Liquid-Filled Transformers</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;A &lt;/span&gt;&lt;b style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;liquid-immersed transformer &lt;/b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;is composed of a magnetic core and coil assembly immersed in a fluid, which is normally a mineral oil. The fluid must have firslty good heat transfer characteristics and secondly electrical insulating characteristics. &lt;/span&gt;&lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;An benefit of a using liquid-immersed transformer is that it allows us compact design. In normal practice, transformers that are above 10 MVA and/or 34.5 kV are liquid-filled. Since oils are signifcantly flammable, the liquid-immersed transformers must be installed with adequate care and precautions according to the flammability of oil. This aspect of liquid filled transformers has put forward challenges for indoor applications.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;Mineral oil used in transformer insulation systems degrades if it exposed to oxygen for a long period of time. In addition to this, mineral oil has a fairly large thermal expansion co-efficient. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;When talking about the disadvantages liquid transformer, several systems are applied for the purpose of minimizing degradation. Liquid-filled transformers normally protect insulating oil with one of 3 types of preservation systems: &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-family: Symbol; font-size: 16pt;&quot;&gt;·&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;sealed &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;tank &lt;b&gt;system,&lt;/b&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-family: Symbol; font-size: 16pt;&quot;&gt;·&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;&amp;nbsp;nitrogen &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;blanked, or &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpLast&quot; style=&quot;margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-family: Symbol; font-size: 16pt;&quot;&gt;·&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;conservator.&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/2079641297956173964/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/structure-and-working-liquid-filled.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/2079641297956173964'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/2079641297956173964'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/structure-and-working-liquid-filled.html' title='Structure and Working Liquid-Filled Transformers'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-3842214503314090620</id><published>2011-12-21T02:48:00.000-08:00</published><updated>2011-12-21T02:48:01.161-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="analysis"/><category scheme="http://www.blogger.com/atom/ns#" term="electronic systems analysis"/><category scheme="http://www.blogger.com/atom/ns#" term="power analysis"/><category scheme="http://www.blogger.com/atom/ns#" term="power system"/><category scheme="http://www.blogger.com/atom/ns#" term="steady state"/><title type='text'>Power Systems Steady-State Analysis</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: large;&quot;&gt;In steady-state analysis of power systems, any transients from disturbances are considered to have settled down, and the system state is considered as unchanging. Particularly, system loads including transmission system losses, are closely matched with power generation so that the system frequency is becomes constant.&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt; The primary concern &lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: large;&quot;&gt;during steady-state-analysis may be is economic operation of the system; reliability is also an important factor as the system must be operated to avoid out as disturbances occur. The primary analysis tool for steady-state operation in power systems is the so-called power flow &lt;/span&gt;&lt;b style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: x-large;&quot;&gt;analysis, &lt;/b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: large;&quot;&gt;in this analysis&lt;/span&gt;&lt;b style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: x-large;&quot;&gt; &lt;/b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: large;&quot;&gt;the voltages and power flow through the system are figured out. This important analysis is widely used for the operation and feasibility studies and it is also helpful throughout the system at both the high &amp;amp; low transmission voltages.&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;There are 3 mjor componets of power systems sub components. these&amp;nbsp; are &lt;b&gt;generation, transmission and distribution, &lt;/b&gt;and &lt;b&gt;load. &lt;/b&gt;The transmission and distribution are comprised of &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify; text-indent: -0.25in;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;power transformers, &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify; text-indent: -0.25in;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;transmission lines,&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify; text-indent: -0.25in;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;capacitors, &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify; text-indent: -0.25in;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;reactors,and &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpLast&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify; text-indent: -0.25in;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;protection devices. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;The most of &amp;nbsp;the generation is produced by the help of synchronous generators. Where as the &lt;b&gt;Loads&lt;/b&gt; consist of a great number and a diverse assortment of devices, for the supply to home appliances and providing lighting to heavy industrial equipment and sophisticated and sensitive electronic units. As such, modeling the overall effect is a challenging aspect in power system analysis.&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-size: 16pt;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/3842214503314090620/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/power-systems-steady-state-analysis.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3842214503314090620'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3842214503314090620'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/power-systems-steady-state-analysis.html' title='Power Systems Steady-State Analysis'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-8325745759867411824</id><published>2011-12-21T02:46:00.000-08:00</published><updated>2011-12-21T02:46:07.141-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="cautions in transfers"/><category scheme="http://www.blogger.com/atom/ns#" term="transformers"/><title type='text'>Description and Use of Transformers</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;A transformer is a static device and it is commonly used all over the world for transforming electric energy from one circuit to another magnetically (that is, by induction rather than by way of conduction). usually, this transformation is accomplished b/w circuits of different voltages but having same frequency&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;. A power transformer will have a magnetic core surrounded by two or more windings. These windings carefully&lt;b style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt; &lt;/b&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;insulated from each other &amp;amp; from the ground. The windings are linked together in a manner to achieve the requires voltage transformation ratio. The overall assembly of core and coils is generally insulated and it is cooled by immersion in mineral oil or other suitable liquid that is stored in an enclosing tank. Connection to the windings is done usually by using the insulated bushings.&lt;/span&gt;&lt;br /&gt;
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&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt; line-height: 115%;&quot;&gt;In a todays utility, electrical energy may subject to 4or 5 voltage transformations b/w the generation site and to the point where utilization takes place. As such, a given system possesses approximately 5times the kilovoltamperes [kVA] of transformers in comparison to that of generators.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/8325745759867411824/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/description-and-use-of-transformers.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/8325745759867411824'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/8325745759867411824'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/description-and-use-of-transformers.html' title='Description and Use of Transformers'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-2747762172956754532</id><published>2011-12-21T02:44:00.000-08:00</published><updated>2011-12-21T02:49:21.314-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Realization"/><category scheme="http://www.blogger.com/atom/ns#" term="State-Space System"/><category scheme="http://www.blogger.com/atom/ns#" term="System realization"/><category scheme="http://www.blogger.com/atom/ns#" term="TFM"/><title type='text'>State-Space System Realization SSSR</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: &#39;TimesNewRoman,Bold&#39;, sans-serif;&quot;&gt;System realization is a method to &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif;&quot;&gt;find out an internal state-space description for a system given with an external description, normally its TFM or impulse response. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-size: large;&quot;&gt;The name clearly reflects the reality that if a state-space description is available, an electronic circuit can be constructed in a clear-cut manner to realize the system response. There is a great deal of literature discussing on this subject both from a system theoretical point of view and from a practical system identification point of view.&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif; font-size: large;&quot;&gt;A well-developed method in the second category, the eigensystem realization algorithm (ERA), is chosen to desing and make a model in the state space form. Below presented are the formulas that are applied to generate the Markov parameters from the TFM, which are the starting point for the ERA procedure.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi7H073tsXT586rzLl4gALVf2l_-uriYA98k5PtEIhu2DkAUPalj6XYWD12SSoMTuDGTiQtnQQD0BfFhRJ-QORBvOIIhbL16jBsEq_ejFH0v3SrALSxZpW1KeloDy2UqBsZTYmCYWAlS8I/s1600/tfm+1.jpg&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;340&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi7H073tsXT586rzLl4gALVf2l_-uriYA98k5PtEIhu2DkAUPalj6XYWD12SSoMTuDGTiQtnQQD0BfFhRJ-QORBvOIIhbL16jBsEq_ejFH0v3SrALSxZpW1KeloDy2UqBsZTYmCYWAlS8I/s640/tfm+1.jpg&quot; width=&quot;640&quot; /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEji3HqJd6_YxcYZSX8XJ_68tzaO2gFb_q54Xx1IDfgU68lIRV5SmbQmNhUIowdLstgvQ8LteVK9J2Njg1kE2DYGELgT4-QgxmzLByHZaFbB-kVK26-xLlVZc5w2Cbe5aj5q98UaaJiHVjU/s1600/tfm2.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;208&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEji3HqJd6_YxcYZSX8XJ_68tzaO2gFb_q54Xx1IDfgU68lIRV5SmbQmNhUIowdLstgvQ8LteVK9J2Njg1kE2DYGELgT4-QgxmzLByHZaFbB-kVK26-xLlVZc5w2Cbe5aj5q98UaaJiHVjU/s640/tfm2.jpg&quot; width=&quot;640&quot; /&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;br /&gt;
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&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif; font-size: large;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: TimesNewRoman, sans-serif; font-size: 16pt;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/2747762172956754532/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/state-space-system-realization-sssr.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/2747762172956754532'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/2747762172956754532'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/state-space-system-realization-sssr.html' title='State-Space System Realization SSSR'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi7H073tsXT586rzLl4gALVf2l_-uriYA98k5PtEIhu2DkAUPalj6XYWD12SSoMTuDGTiQtnQQD0BfFhRJ-QORBvOIIhbL16jBsEq_ejFH0v3SrALSxZpW1KeloDy2UqBsZTYmCYWAlS8I/s72-c/tfm+1.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-3988995285057128897</id><published>2011-12-21T01:54:00.000-08:00</published><updated>2011-12-21T02:51:51.107-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="drifting"/><category scheme="http://www.blogger.com/atom/ns#" term="frequency"/><category scheme="http://www.blogger.com/atom/ns#" term="power"/><category scheme="http://www.blogger.com/atom/ns#" term="power system control systems basics"/><category scheme="http://www.blogger.com/atom/ns#" term="working of power systems"/><title type='text'>Objectives of Power System and Operation and Control</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt; line-height: 115%;&quot;&gt;The main objective of power system operation is providing &amp;nbsp;power to consumers meeting strict tolerances on voltage magnitude and frequency. consequently,&lt;/span&gt;&lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt; line-height: 115%;&quot;&gt; the operation control problems logically segregate into the control of voltage magnitudes or the voltage control issues and the system frequency control or the problems related to frequency control. As a power system is an interconnected system, large system spread over a galobally wide network, operation of the large system is complex. The controls are built to exploit the inherent timescale and structural properties of the system.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt; line-height: 115%;&quot;&gt;For your information, the &lt;b&gt;automatic&lt;/b&gt; &lt;b&gt;frequency&lt;/b&gt; &lt;b&gt;control &lt;/b&gt;installed&lt;b&gt; &lt;/b&gt;in the North American electric power grid was the first instance of a successful performance of a large-scale network-based control scheme. The frequency control systems face two subproblems. First, cost- benefit balance; there is need to determine optimal values of generations that results into minimization of the total generation costs while meeting the load demands. This problem is referred to as the &lt;b&gt;economic dispatch problem.&lt;o:p&gt;&lt;/o:p&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;The gap between total active power generation and the total active power consumption lead to &lt;b&gt;frequency drifting&lt;/b&gt;. Because the load fluctuations themselves are random, it is almost impossible to 100 percent match the total supply with the power consumption demands at all times. Therefore, the system frequency will have a propensity to drift around on its own.&lt;/span&gt;&lt;/div&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: &#39;Times New Roman&#39;, serif; font-size: 16pt;&quot;&gt;&amp;nbsp;In North American grids, there locates a central closed-loop controller that maintains system-wide power flows and regulate frequency to maintain the system within tight tolerance levels. It is also responsible for maintaining economically dispatched generations.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/3988995285057128897/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/objectives-of-power-system-and.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3988995285057128897'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3988995285057128897'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/objectives-of-power-system-and.html' title='Objectives of Power System and Operation and Control'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-4830340449835272366</id><published>2011-12-20T01:50:00.000-08:00</published><updated>2011-12-20T01:52:50.722-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="distributed"/><category scheme="http://www.blogger.com/atom/ns#" term="equivalent"/><category scheme="http://www.blogger.com/atom/ns#" term="how to make"/><category scheme="http://www.blogger.com/atom/ns#" term="prepare distributed circuit"/><title type='text'>Equivalent distributed  Circuit</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.5pt;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12.5pt;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 9.5pt;&quot;&gt;&lt;/span&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 14pt;&quot;&gt;We can easily symbolized TEM mode in a transmission line by the &lt;b&gt;equivalent &lt;/b&gt;circuit, shown in dia4.7 below, for a length Az. Physically, it is said to be &amp;nbsp;&lt;b&gt;distributed circuit &lt;/b&gt;because the circuit parts are not lumped at separate locations as in a conventional low-frequency circuit rather they are distributed uniformly along the length of the line. Thus, we can define the elements on per-unit-length basis.&lt;/span&gt;&lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;  &lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 14pt;&quot;&gt;The series resistance per unit length, R, is the resultant resistance of all the conductors connected in the line,&amp;amp; it accounts for power indulgence in the conductors. As current flow along the conductor&#39;s surface is accompanied by a circumferential magnetic field. &lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 14pt;&quot;&gt;The connection between magnetic flux with the current produces a combined inductance per unit length, L, which takes in into account the flux linkages both internal and external to the conductors. Positive and negative charges of equal magnitude are implimented on the 2 conductors. &lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 14pt;&quot;&gt;This charge separation produces a potential b/w between the conductors, which accounts for the capacitance per unit length, C. The shunt conductance per unit length, G, accounts for the power dissipation in the non-ideal dielectric medium b/w the conductors. &lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 14pt;&quot;&gt;Use of Kirchhoff&#39;s voltage and current laws to the circuit path to the system of coupled differential equations for the phasor voltage &amp;amp; current in the limit &lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/4830340449835272366/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/equivalent-distributed-circuit.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/4830340449835272366'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/4830340449835272366'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/equivalent-distributed-circuit.html' title='Equivalent distributed  Circuit'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-2667896361778128598</id><published>2011-12-20T01:23:00.000-08:00</published><updated>2011-12-20T01:23:56.586-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="capacitor"/><category scheme="http://www.blogger.com/atom/ns#" term="metel oxide capacitor"/><category scheme="http://www.blogger.com/atom/ns#" term="mos capacitor structure"/><category scheme="http://www.blogger.com/atom/ns#" term="silicon"/><title type='text'>Metal-Oxide-Silicon Capacitor</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves/&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt;   &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:DoNotPromoteQF/&gt;   &lt;w:LidThemeOther&gt;EN-US&lt;/w:LidThemeOther&gt;   &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:LidThemeComplexScript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;   &lt;w:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;    &lt;w:SplitPgBreakAndParaMark/&gt;    &lt;w:DontVertAlignCellWithSp/&gt;    &lt;w:DontBreakConstrainedForcedTables/&gt;    &lt;w:DontVertAlignInTxbx/&gt;    &lt;w:Word11KerningPairs/&gt;    &lt;w:CachedColBalance/&gt;   &lt;/w:Compatibility&gt;   &lt;m:mathPr&gt;    &lt;m:mathFont m:val=&quot;Cambria Math&quot;/&gt;    &lt;m:brkBin m:val=&quot;before&quot;/&gt;    &lt;m:brkBinSub m:val=&quot;&amp;#45;-&quot;/&gt;    &lt;m:smallFrac m:val=&quot;off&quot;/&gt;    &lt;m:dispDef/&gt;    &lt;m:lMargin m:val=&quot;0&quot;/&gt;    &lt;m:rMargin m:val=&quot;0&quot;/&gt;    &lt;m:defJc m:val=&quot;centerGroup&quot;/&gt;    &lt;m:wrapIndent m:val=&quot;1440&quot;/&gt;    &lt;m:intLim m:val=&quot;subSup&quot;/&gt;    &lt;m:naryLim m:val=&quot;undOvr&quot;/&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:LatentStyles DefLockedState=&quot;false&quot; DefUnhideWhenUsed=&quot;true&quot;
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&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;The metal-oxide-silicon (MOS) capacitor locates in the center of the complementary metal-oxide-silicon (CMOS) technology. MOSFETs place reliance on the very high quality of the interface between SiO2, the standard gate dielectric, and silicon (Si). This tutorials provides the detailed understanding of the MOS capacitor which is helpful in understanding the MOSFETs&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;  &lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;The easy to understand structure diagram of the MOS capacitor is shown in diagram below. The structure of the MOS capacitor is similar to a parallel plate capacitor in which the bottom electrode is replaced by a semiconductor. When Si is applied as the substrate material, the electrode at the top is referred to as the gate, is typically made of polycrystalline silicon (polysilicon). In addition to this the dielectric is thermally grown silicon dioxide. In MOS context, the substrate is normally known as the &lt;i&gt;body&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjNvgAZ8CGemKm7ujR7AfECW3wF6-Jvb7eX3EVZeQDyDllcdibW9eEw-weVrcTv7HJjBHeBIWMmXBiG5kvamDzijphNJRYhFb5Vf6gPsPIIbfTXU6m2ZCt77TKbPZQ4eVUTjYO19xWVNzY/s1600/MOS+capacitor.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;161&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjNvgAZ8CGemKm7ujR7AfECW3wF6-Jvb7eX3EVZeQDyDllcdibW9eEw-weVrcTv7HJjBHeBIWMmXBiG5kvamDzijphNJRYhFb5Vf6gPsPIIbfTXU6m2ZCt77TKbPZQ4eVUTjYO19xWVNzY/s400/MOS+capacitor.jpg&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/2667896361778128598/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/metal-oxide-silicon-capacitor.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/2667896361778128598'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/2667896361778128598'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/metal-oxide-silicon-capacitor.html' title='Metal-Oxide-Silicon Capacitor'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjNvgAZ8CGemKm7ujR7AfECW3wF6-Jvb7eX3EVZeQDyDllcdibW9eEw-weVrcTv7HJjBHeBIWMmXBiG5kvamDzijphNJRYhFb5Vf6gPsPIIbfTXU6m2ZCt77TKbPZQ4eVUTjYO19xWVNzY/s72-c/MOS+capacitor.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-3395433058585416516</id><published>2011-12-20T01:16:00.000-08:00</published><updated>2011-12-20T01:16:01.315-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="active"/><category scheme="http://www.blogger.com/atom/ns#" term="filter"/><category scheme="http://www.blogger.com/atom/ns#" term="formula for active filter"/><category scheme="http://www.blogger.com/atom/ns#" term="function"/><category scheme="http://www.blogger.com/atom/ns#" term="transfer"/><title type='text'>Electronic Filters</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;o:OfficeDocumentSettings&gt;   &lt;o:RelyOnVML/&gt;   &lt;o:AllowPNG/&gt;  &lt;/o:OfficeDocumentSettings&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves/&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt;   &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:DoNotPromoteQF/&gt;   &lt;w:LidThemeOther&gt;EN-US&lt;/w:LidThemeOther&gt;   &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:LidThemeComplexScript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;   &lt;w:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;    &lt;w:SplitPgBreakAndParaMark/&gt;    &lt;w:DontVertAlignCellWithSp/&gt;    &lt;w:DontBreakConstrainedForcedTables/&gt;    &lt;w:DontVertAlignInTxbx/&gt;    &lt;w:Word11KerningPairs/&gt;    &lt;w:CachedColBalance/&gt;   &lt;/w:Compatibility&gt;   &lt;m:mathPr&gt;    &lt;m:mathFont m:val=&quot;Cambria Math&quot;/&gt;    &lt;m:brkBin m:val=&quot;before&quot;/&gt;    &lt;m:brkBinSub m:val=&quot;&amp;#45;-&quot;/&gt;    &lt;m:smallFrac m:val=&quot;off&quot;/&gt;    &lt;m:dispDef/&gt;    &lt;m:lMargin m:val=&quot;0&quot;/&gt;    &lt;m:rMargin m:val=&quot;0&quot;/&gt;    &lt;m:defJc m:val=&quot;centerGroup&quot;/&gt;    &lt;m:wrapIndent m:val=&quot;1440&quot;/&gt;    &lt;m:intLim m:val=&quot;subSup&quot;/&gt;    &lt;m:naryLim m:val=&quot;undOvr&quot;/&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:LatentStyles DefLockedState=&quot;false&quot; DefUnhideWhenUsed=&quot;true&quot;
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&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;In electronics the Electrical filters are circuits that are designed to shape the magnitude as well as the phase spectrum of an input signal in order to generate a desired response at the output. &lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;Therefore, we can define a frequency range as the passband where the input signal should be transmitted through the filter undistorted and unattenuated (or amplified to some extent); stopband filters require transmission to be blocked or the signal to be at least highly attenuated. In the frequency domain, the transmission characteristic is described by the &lt;b&gt;transfer function &lt;/b&gt;which is given below:&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj-yxGky1WznJTeBYOR2nUBpHE_qe5vCbZsFJkJbw1FiJIeKTzNcLLqqqJ1swgiAuMhlY2B5YMic-LT_7bgEQreggN6wqTI-ooqSBKDZj_q-Ew2pYi7ACMYd1hpkJqRwb8UtVOnOQ3xVsE/s1600/filters.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj-yxGky1WznJTeBYOR2nUBpHE_qe5vCbZsFJkJbw1FiJIeKTzNcLLqqqJ1swgiAuMhlY2B5YMic-LT_7bgEQreggN6wqTI-ooqSBKDZj_q-Ew2pYi7ACMYd1hpkJqRwb8UtVOnOQ3xVsE/s1600/filters.jpg&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/3395433058585416516/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/electronic-filters.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3395433058585416516'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3395433058585416516'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/electronic-filters.html' title='Electronic Filters'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj-yxGky1WznJTeBYOR2nUBpHE_qe5vCbZsFJkJbw1FiJIeKTzNcLLqqqJ1swgiAuMhlY2B5YMic-LT_7bgEQreggN6wqTI-ooqSBKDZj_q-Ew2pYi7ACMYd1hpkJqRwb8UtVOnOQ3xVsE/s72-c/filters.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-8318967205085234996</id><published>2011-12-20T01:12:00.000-08:00</published><updated>2011-12-20T01:12:52.522-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="drift velocity"/><category scheme="http://www.blogger.com/atom/ns#" term="electron"/><category scheme="http://www.blogger.com/atom/ns#" term="electron hole"/><category scheme="http://www.blogger.com/atom/ns#" term="equation to find drift veolcity"/><category scheme="http://www.blogger.com/atom/ns#" term="velocity"/><title type='text'>Electron and Hole Velocities and Mobilities</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves/&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt;   &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:DoNotPromoteQF/&gt;   &lt;w:LidThemeOther&gt;EN-US&lt;/w:LidThemeOther&gt;   &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:LidThemeComplexScript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;   &lt;w:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;    &lt;w:SplitPgBreakAndParaMark/&gt;    &lt;w:DontVertAlignCellWithSp/&gt;    &lt;w:DontBreakConstrainedForcedTables/&gt;    &lt;w:DontVertAlignInTxbx/&gt;    &lt;w:Word11KerningPairs/&gt;    &lt;w:CachedColBalance/&gt;   &lt;/w:Compatibility&gt;   &lt;m:mathPr&gt;    &lt;m:mathFont m:val=&quot;Cambria Math&quot;/&gt;    &lt;m:brkBin m:val=&quot;before&quot;/&gt;    &lt;m:brkBinSub m:val=&quot;&amp;#45;-&quot;/&gt;    &lt;m:smallFrac m:val=&quot;off&quot;/&gt;    &lt;m:dispDef/&gt;    &lt;m:lMargin m:val=&quot;0&quot;/&gt;    &lt;m:rMargin m:val=&quot;0&quot;/&gt;    &lt;m:defJc m:val=&quot;centerGroup&quot;/&gt;    &lt;m:wrapIndent m:val=&quot;1440&quot;/&gt;    &lt;m:intLim m:val=&quot;subSup&quot;/&gt;    &lt;m:naryLim m:val=&quot;undOvr&quot;/&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:LatentStyles DefLockedState=&quot;false&quot; DefUnhideWhenUsed=&quot;true&quot;
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&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;The Electrons and holes performs a chaotic random thermal motion. The average kinetic energy of thermal motion per one electron is given by &lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;3kBT/2&lt;/span&gt;&lt;/i&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;where T stands for temperature in degrees Kelvin and kB represents Boltzmann constant. The electron thermal velocity, &lt;i&gt;Vthn, &lt;/i&gt;is found by equating the electron&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;kinetic energy to &lt;i&gt;3kBT/2:&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhLJXCtrv_cZzgZJSXkxkNOtKY1U8OhvdyT6a9NAhefEIUmNgpuW1QKxdYT_nvWPe7K4wKE0MeImHYPsf1yDdFhyi-7sbL_WQRQUgCTrtMrba7-22Tc8XVVDIbz9nU5qX86KWC7Hom_bPo/s1600/drift+veolicty+1.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;270&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhLJXCtrv_cZzgZJSXkxkNOtKY1U8OhvdyT6a9NAhefEIUmNgpuW1QKxdYT_nvWPe7K4wKE0MeImHYPsf1yDdFhyi-7sbL_WQRQUgCTrtMrba7-22Tc8XVVDIbz9nU5qX86KWC7Hom_bPo/s640/drift+veolicty+1.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;&lt;br /&gt;
&lt;/span&gt;&lt;/i&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;Thermal velocities &lt;i&gt;Vth~ &lt;/i&gt;and &lt;i&gt;Vthp &lt;/i&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;tells us about the average magnitudes of electron and hole velocities induced by the thermal motion. Since the directions of this thermal motion are random, the same amount of carriers crosses any device cross-section in any direction so that the electric current is become equal to 0 level.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16.0pt;&quot;&gt;In an electric field, the electrons and holes gain an extra drift velocity caused by the electric field, which is superimposed on the chaotic thermally induced velocities. The drift velocity of the electrons and holes&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;In a uniform semiconductor and the drift velocity of the electrons and holes in a weak electric field, F, vn and &lt;i&gt;vp, &lt;/i&gt;are proportional to the electric field:&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjbHf_KQ_mZaKxfBM1SewpSZfqYu3ze97O5_vdHMP68nHgpx7YsmLTaqYz_bpxyWllCHCGWcgfmnyeyUHpPUxdwpgjHxm_3M9KdkavM6TrzfQIAPj5hhnfUVCMAFVZ3nJyhzXZ5_Rn_kSc/s1600/electorn+velocity+2.jpg&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;418&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjbHf_KQ_mZaKxfBM1SewpSZfqYu3ze97O5_vdHMP68nHgpx7YsmLTaqYz_bpxyWllCHCGWcgfmnyeyUHpPUxdwpgjHxm_3M9KdkavM6TrzfQIAPj5hhnfUVCMAFVZ3nJyhzXZ5_Rn_kSc/s640/electorn+velocity+2.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/8318967205085234996/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/electron-and-hole-velocities-and.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/8318967205085234996'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/8318967205085234996'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/electron-and-hole-velocities-and.html' title='Electron and Hole Velocities and Mobilities'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhLJXCtrv_cZzgZJSXkxkNOtKY1U8OhvdyT6a9NAhefEIUmNgpuW1QKxdYT_nvWPe7K4wKE0MeImHYPsf1yDdFhyi-7sbL_WQRQUgCTrtMrba7-22Tc8XVVDIbz9nU5qX86KWC7Hom_bPo/s72-c/drift+veolicty+1.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-5220937153168892912</id><published>2011-12-20T01:06:00.000-08:00</published><updated>2011-12-20T01:06:27.382-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="electrical circuit for time"/><category scheme="http://www.blogger.com/atom/ns#" term="equivalent circuit"/><category scheme="http://www.blogger.com/atom/ns#" term="s domain"/><category scheme="http://www.blogger.com/atom/ns#" term="t-d curcuit"/><category scheme="http://www.blogger.com/atom/ns#" term="time domain"/><title type='text'>State Variables for Electrical Circuits</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16pt;&quot;&gt;As we know that only capacitors and inductors are capable of storing energy in a circuit, and so only the variables related with them are able to place some influence the future condition of the circuit. The voltages from corner to corner of the capacitors and the currents through the inductors may serve as state variables.&lt;/span&gt;&lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16pt;&quot;&gt; If loops are not exclusively made up of capacitors and voltage sources, then the voltages across all the capacitors are independent variables and may be taken as state variables. In a similar way, if there are no sets of inductors and current sources that separate the circuit into two or more parts, then the currents associated with the inductors are independent variables and may be taken as state variables.&amp;nbsp;&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgBf6uWfbF194EO10aPyeP1EgQWWFKi2ViaSWQe33Znm_OFqBLMgAI2QK2O2eipqGr8TkNe7x49fkek_HQTIv8mZ0os_PbDMQ3vdHEGa7jzKTxZBrakNRsd8rsCdpCRYNpplHxBtNO_gVc/s1600/Time+domain+circiits.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; height=&quot;528&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgBf6uWfbF194EO10aPyeP1EgQWWFKi2ViaSWQe33Znm_OFqBLMgAI2QK2O2eipqGr8TkNe7x49fkek_HQTIv8mZ0os_PbDMQ3vdHEGa7jzKTxZBrakNRsd8rsCdpCRYNpplHxBtNO_gVc/s640/Time+domain+circiits.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/5220937153168892912/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/state-variables-for-electrical-circuits.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/5220937153168892912'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/5220937153168892912'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/state-variables-for-electrical-circuits.html' title='State Variables for Electrical Circuits'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgBf6uWfbF194EO10aPyeP1EgQWWFKi2ViaSWQe33Znm_OFqBLMgAI2QK2O2eipqGr8TkNe7x49fkek_HQTIv8mZ0os_PbDMQ3vdHEGa7jzKTxZBrakNRsd8rsCdpCRYNpplHxBtNO_gVc/s72-c/Time+domain+circiits.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-6665315182625528404</id><published>2011-12-03T01:46:00.000-08:00</published><updated>2011-12-03T01:46:51.988-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="features of speed derives"/><category scheme="http://www.blogger.com/atom/ns#" term="speed circuits"/><category scheme="http://www.blogger.com/atom/ns#" term="what are variable speed derives"/><title type='text'>Variable Speed Drives</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Palatino-Roman; font-size: large;&quot;&gt;INTRODUCTION&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;Variable speed drives are very useful in conjunction with supply &amp;amp;return fans &amp;amp; cooling tower fans, In addition to this these are also very helpful in virtually any type of centrifugal pump. In addition, centrifugal chillers are a leading applications. Engineers consider Speed Control and recognize such systems primarily for its energy savings benefits.&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;VARIABLE SPEED DRIVES&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;We can find large number of variable speed drive systems that are available in the market and that have been widely in use for control of fan or pump speed. These include following&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;hydroviscous, &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;eddy current clutch, &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;direct current, and &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpLast&quot; style=&quot;margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;·&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;Variable frequency converters. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;The distinctive advantage of the adjustable frequency drive is that we may use the standard AC motors. This implies that equipments such as cooling towers can be effectively converted to automatic control without making any change in the mechanical components and major design.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;Examples of Variable speed derives is induction motor.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;The variable frequency drives (VFD), which play role of interface b/w the AC power supply &amp;amp; the induction motor, should attain the following fundamental requirements:&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;1. they should have the ability of adjusting the frequency according to the desired output speed.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;2. they should be able to regulate the output voltage in order to maintain a constant air-gap flux in the constant torque region.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-family: Palatino-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;3. it should have feature to supply a rated current without any delay i.e. on continuous basis at any given rate of frequency.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: medium;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/6665315182625528404/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/variable-speed-drives.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6665315182625528404'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6665315182625528404'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/12/variable-speed-drives.html' title='Variable Speed Drives'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-936137619480836369</id><published>2011-11-17T04:12:00.000-08:00</published><updated>2011-11-28T02:25:51.088-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="astable"/><category scheme="http://www.blogger.com/atom/ns#" term="bistable multivibrator"/><category scheme="http://www.blogger.com/atom/ns#" term="types"/><title type='text'>Types of Multivibrators</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-family: Times-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;The Multivibrator circuits are classified in 3 general categories.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoListParagraph&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 46.5pt; margin-right: 0in; margin-top: 0in; text-indent: -28.5pt;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: LCIRCLE10;&quot;&gt;1-&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Times-Italic;&quot;&gt;Astable multivibrators.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/i&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;i&gt;&lt;span style=&quot;font-family: Times-Italic;&quot;&gt;&amp;nbsp;Astable multivibrators&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt; circuits contain no stable state but still keep changing from one state to the other, and so the named as multivibrator. There useful application is as clocks or oscillators. These are also used as a 555 as an astable multivibrator.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoListParagraph&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 46.5pt; margin-right: 0in; margin-top: 0in; text-indent: -28.5pt;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: LCIRCLE10;&quot;&gt;2-&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: LCIRCLE10;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Times-Italic;&quot;&gt;Bistable Multovibrators.&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;These circuits can be easily induced to move from 1 state to another, and can remain in either state permanently after the input signals have been removed. They remain thus stable in both of their allowed states. The more commonly used term for bi-stable multi-vibrator is &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Times-Italic;&quot;&gt;flip-flop&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoListParagraph&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 46.5pt; margin-right: 0in; margin-top: 0in; text-indent: -28.5pt;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: LCIRCLE10;&quot;&gt;3-&lt;span style=&quot;font: normal normal normal 7pt/normal &#39;Times New Roman&#39;;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: LCIRCLE10;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Times-Italic;&quot;&gt;Mono-stable Multi-vibrators.&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;These circuits exist only in a single stable state. They can only be forced to move out of their stable state by a trigger pulse, but they return to their original state after a very limited period of time. The main use for mono stables is to produce pulses of known duration from triggering pulses of shorter, longer, or of variable duration. Mono-stables are widely applied to generate ‘gate’ signals for counter circuits. They are generally considered to be hybrid analog/digital chips in that the digital output is normally determined by means of the &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Times-Italic;&quot;&gt;RC &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;time constant of an external analog circuit linked to the chip. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;Another term used for mono-stable multi-vibrator is &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Times-Italic;&quot;&gt;1-shot&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;, since it is a device that ‘shoots’ only once (that is issues an output pulse) each time it receives an input signal. Among mono-stables, the 555 timer is the top choice for pulse widths ranging from milliseconds to hours, &amp;amp; for applications in which the pulse width have to be stable to better than 0.05%. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0.0001pt; margin-left: 0.25in; margin-right: 0in; margin-top: 0in;&quot;&gt;&lt;span style=&quot;font-family: Times-Roman;&quot;&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: large;&quot;&gt;In case of digital designs, mono-stables such as the model 74121 are favored for pulse widths ranging from about 40 ns to 10 ms, &amp;amp; will operate up to tens of seconds, but we can not predict their pulse widths as predictable or stable.&lt;/span&gt;&lt;span class=&quot;Apple-style-span&quot; style=&quot;font-size: 16pt;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/936137619480836369/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/11/types-of-multivibrators.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/936137619480836369'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/936137619480836369'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/11/types-of-multivibrators.html' title='Types of Multivibrators'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-3676728269422968313</id><published>2011-11-04T01:33:00.000-07:00</published><updated>2011-11-04T01:33:10.139-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="construction of WRIG"/><category scheme="http://www.blogger.com/atom/ns#" term="Wound Rotor Induction Generators"/><category scheme="http://www.blogger.com/atom/ns#" term="WRIG diagram"/><category scheme="http://www.blogger.com/atom/ns#" term="WRIG Generators"/><title type='text'>The WRIG Phase Coordinate Model</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves/&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt;   &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:DoNotPromoteQF/&gt;   &lt;w:LidThemeOther&gt;EN-US&lt;/w:LidThemeOther&gt;   &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:LidThemeComplexScript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;   &lt;w:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;    &lt;w:SplitPgBreakAndParaMark/&gt;    &lt;w:DontVertAlignCellWithSp/&gt;    &lt;w:DontBreakConstrainedForcedTables/&gt;    &lt;w:DontVertAlignInTxbx/&gt;    &lt;w:Word11KerningPairs/&gt;    &lt;w:CachedColBalance/&gt;   &lt;/w:Compatibility&gt;   &lt;w:BrowserLevel&gt;MicrosoftInternetExplorer4&lt;/w:BrowserLevel&gt;   &lt;m:mathPr&gt;    &lt;m:mathFont m:val=&quot;Cambria Math&quot;/&gt;    &lt;m:brkBin m:val=&quot;before&quot;/&gt;    &lt;m:brkBinSub m:val=&quot;--&quot;/&gt;    &lt;m:smallFrac m:val=&quot;off&quot;/&gt;    &lt;m:dispDef/&gt;    &lt;m:lMargin m:val=&quot;0&quot;/&gt;    &lt;m:rMargin m:val=&quot;0&quot;/&gt;    &lt;m:defJc m:val=&quot;centerGroup&quot;/&gt;    &lt;m:wrapIndent m:val=&quot;1440&quot;/&gt;    &lt;m:intLim m:val=&quot;subSup&quot;/&gt;    &lt;m:naryLim m:val=&quot;undOvr&quot;/&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:LatentStyles DefLockedState=&quot;false&quot; DefUnhideWhenUsed=&quot;true&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 1&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 1&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 1&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 1&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 1&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 1&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 1&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 1&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 2&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 2 Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;65&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 2 Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;67&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Shading Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;72&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful Grid Accent 3&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;60&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Shading Accent 4&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;61&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 4&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 4&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 4&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium List 1 Accent 4&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;66&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 4&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 4&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 3 Accent 4&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;70&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light List Accent 5&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;62&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Light Grid Accent 5&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;63&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Shading 1 Accent 5&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;64&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 1 Accent 5&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;68&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; Name=&quot;Medium Grid 2 Accent 5&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;69&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Dark List Accent 6&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;71&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; Name=&quot;Colorful List Accent 6&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;73&quot; SemiHidden=&quot;false&quot;
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   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Subtle Emphasis&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;21&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Intense Emphasis&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;31&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Subtle Reference&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;32&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Intense Reference&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;33&quot; SemiHidden=&quot;false&quot;
   UnhideWhenUsed=&quot;false&quot; QFormat=&quot;true&quot; Name=&quot;Book Title&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;37&quot; Name=&quot;Bibliography&quot;/&gt;   &lt;w:LsdException Locked=&quot;false&quot; Priority=&quot;39&quot; QFormat=&quot;true&quot; Name=&quot;TOC Heading&quot;/&gt;  &lt;/w:LatentStyles&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 10]&gt; &lt;style&gt;
 /* Style Definitions */
 table.MsoNormalTable
 {mso-style-name:&quot;Table Normal&quot;;
 mso-tstyle-rowband-size:0;
 mso-tstyle-colband-size:0;
 mso-style-noshow:yes;
 mso-style-priority:99;
 mso-style-qformat:yes;
 mso-style-parent:&quot;&quot;;
 mso-padding-alt:0in 5.4pt 0in 5.4pt;
 mso-para-margin-top:0in;
 mso-para-margin-right:0in;
 mso-para-margin-bottom:10.0pt;
 mso-para-margin-left:0in;
 line-height:115%;
 mso-pagination:widow-orphan;
 font-size:11.0pt;
 font-family:&quot;Calibri&quot;,&quot;sans-serif&quot;;
 mso-ascii-font-family:Calibri;
 mso-ascii-theme-font:minor-latin;
 mso-fareast-font-family:&quot;Times New Roman&quot;;
 mso-fareast-theme-font:minor-fareast;
 mso-hansi-font-family:Calibri;
 mso-hansi-theme-font:minor-latin;}
&lt;/style&gt; &lt;![endif]--&gt;  &lt;br /&gt;
&lt;span style=&quot;font-size: large;&quot;&gt;  &lt;/span&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;The WRIG is furnished with laminated stator &amp;amp; rotor cores with uniform slots in which 3-phase windings are placed (Fig 2.1 below). Usually, the rotor winding is connected to copper slip-rings. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;  &lt;img alt=&quot;&quot; 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&quot; /&gt;  &lt;/span&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;Brushes on the stator gather (or transmit) the rotor currents from (to) the rotor-side static power converter. For the time being, &lt;span&gt;&amp;nbsp;&lt;/span&gt;the slip-ring–brush system resistances are lumped into rotor phase resistances,&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-size: large;&quot;&gt; &amp;amp; the converter is replaced by an ideal voltage source.&lt;/span&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;As a result, the main flux self-inductances of various stator &amp;amp;, respectively, rotor phases are not dependent on rotor position.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;The stator–rotor phase main flux mutual inductances, on the other hand, vary sinusoidally with rotor position ө&lt;/span&gt;&lt;i&gt;&lt;sub&gt;&lt;span style=&quot;font-family: Minion-Italic;&quot;&gt;er&lt;/span&gt;&lt;/sub&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;. The mutual inductances between stator phases are also independent of rotor position, as the air gap is principally uniform. The same idea is applicable for mutual inductances between rotor phases. When mentioning stator &amp;amp; rotor phase &amp;amp; leakage inductances, all phase circuit parameters are included, with the exception of parameters to account for core losses (fundamental &amp;amp; stray-load core losses). Winding stray-load losses are mainly caused by frequency effects in the windings &amp;amp; may be recorded for in the phase resistance formula. Thus the phase coordinate model of WRIG is clear-cut:&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXUAAADCCAIAAAA5J8XmAAAaaUlEQVR4nO2dvW7qQLeG5zK+4lwII+UmsERxIp3KSoEoqaxRulTISoVSRLSmiESDZDrSRKJB8u6g+CSnSOGCwgXFlHOKlcz2NvgnCYMH/D7FFps4YHs576xZPzNMAQCAGVjTJwAAuFqgLwAAU0BfAACmgL4AAEwBfQEAmAL6AgAwBfQFAGAK6AsAwBTQFwCAKaAvAABTQF8AAKaAvgAATAF9AQCYAvoCADAF9AUAYAroCwDAFNAXAIApoC8AAFNAXwAApoC+AABMAX2xkXAezl5mci8rj6xzDDgzm+3G7btS1jBfjWMuGuiLXWy2G97hjLFgGoSLkHd4/BErpSbPE8YYY8wf+dE6UkrFHzHv8HARNn3K4B/8kc8Y4x0+m894h8fvsVJq/DTW5lutV0qp+D2mY5o+X7NAX6xDSskYi/5ESinGmNt36X2n5zD2115u383+F9iD/+gLTyilGGOD/oDedLr/mG/QH7TBfNd/hRfHZrthjCW7RClFgx69n3tAsz8CVuF0nWAaqJz5em003/Vf4cUxe5nxDqfX/IYzxmiWftu71U9kmqaMMX7DGztLUIDcS8YYzWFpqksxsuzwkO5SmkM1eaJnAfpiC5vtRniCRjnyrpVSs/mMMRbOQ5V5QKWUNJ+n94ENpPs0mAbunUuaku5SpVS4CBljFCPT/ku6Tyma1obYGfTFCsJF6I98es1veFY4lq/LQX9ATy1j7LZ3yztc3Ivl67KhkwV55F4O+oPNdqOUCufhbe9W/2j1thr0B+SHMsacrsNvuPDE6m3V3PmeD+hL81AmiCZBFHyhJzVHLv4C7EF4ggIu9Pph9HB4TC7+0hJad8EW4o98cf85IRKeKHoKs/EXYA8UC0s+EqVU8pEUTXzaOTy07oIthHc4jX7hPOQd7t65Rw9r5wNqPxQjU0pJKd07t9D9hP8CGoEx5j/6wTSI/kRO1xH3QsdisrTzAbUfCuJGfyJ/5K/eVoyx2cvsUGLaOTy07oItZPI8cboOPZHkyxyWjev63aE3pNwnsASqxB0/jaWU4TzUgd4sun5XeILqd1sC9AUAYAqL9CV+jym6SaPB0WNW6xVNEwb9AVWL/LKDg7pFGGMPoweqWVBKUecI7/DJ8+Q3H34eqJ7C6Tq6FN0oUkp90/yRn+7TitPbpdqswhNO1xGeqPytcihbn3tOHkYPlAC+rNQvVTM5Pce9c5OPhO6PLoC6dCzSF/WVnS2v7Fi+LnVNZLSOdK3kz5B7SfPn3JSEd3i8jX/8sedk8jwJ52G2guYMMMa+Jb46qyKlpBjTb75d7qW4Fzk9TT4Snea/ICbPk3ARhvPQf/TDeUhlk5SNugLs0hfSC+1HHCWYBtnC6poPupSyaEw4LDlZvi7P+bf6G6gZMt2lTtc5Wz1ouk8rh4EsyS5hjOm4A7k/dX6xxNPRWRvN+Gl8WZ6L+rqTyS4hT5y655s+qVNil74E06DyyfNHvh64qNdDlzaVQI/40R/Rn2j2j/O2d3sp66qQOAbTgN/w8fP4PKP3Zwdm7TE2+hNlj/dHfs3OKcZYmh7Xl9xnxu/xeaaHp4XuJHWckR/6S8/ONuzSF+GJouoPjdNz9Kyb0oG0Qko51FFW8pm65jJchHViOskuSXfp4b+/jCx8F5puROvonHEHcuPrXykdT6/TfarrfSrRfeSH0IChfSh/5B+tOiniqO2SXXLm6VW6T52eQ1HF5esymAZXll2yS1+crlM+2cn6GlQtQuukVFKuL8L7nMxLKWsOg6yAiwgJ/xIKJ9c/3n/8dDmTXTLoD+rfohL/RSnFO3z2MlNKJR/Jd+ezbTbfObFIX2guWt4THL/HjDH3zqUsUnmkRn0VNR2Si8XoedlsPlu+naxvsOgh1v5X0QEn4VRXcYh7537r79npOk7PoSxSpedChx3i9PKKpvMsQ29Y+ST8gKIbqzXIlOUOOPmlnQ2LTp3mouVZG5oQSSnJH6lcoICOTNOUPpxeH7rBFFfebDf1Z7/0OWma6s+k19lPrnPMJVLnzmsoRkbHU0lB5fH6XpFR6PVhRGz8POY3fLPdkBfzLY7aJfctdY4B5VikL5R4Lp/VU6WAfs07vGYUoHx+RD91ek79OXzRUFNUuXM1xB8x+05NAB1PN5ZUvn6ciBXHX9TXYDPoD34Q8yoyH+ZHp8UiffEf/crk3KA/0J45jW/+Yy1HvVxflFK0KkfNU20zNAzQstV1oOCuHvPFveAdXhJVycJK4y80WcYiWzZjhb6k+zRbEnp0+kDLuzHGstmHzXZTMxZQqS/CE1dT1GQO8hkZY8ITdSTGH/n6ePJE0n1KWcI6d7vcf1FKfSvMDM6PFfoC6kC76jR9FuBXbLabS6zT+TH26ku2L6PO8au3ldN1TptHiNbR0BvWr9cwh95Vp9nTOEq0joQn6C4t35bUCVVZQ0T2GvQHp53gZLux4veY8laWzHypQ8pOIxrCXn3J9mXUOb58rv4Doj8RDTXCEzYsxax31bGK6E9EXhXdJdLB5euyMkdW/8hvke3G0str148WmSa7VmEbsFRfcn0ZdX6FVm8/4Tm4d+7ybUl1ot+qDTWE3lVHKbXZbk5Yp/Mb3Dt39bbSdylchEdXnz3ERENmrhvLwnYep/fXiG3IVVmqL7m+jMqKg+Qjid/j0+4HRLkJcS+YBVtJZHfVyb5unNxdqu/rmfAKc91YdD6n/YrfkN2Zc/Yya0MgxlJ9yfVlVB5f/8j60KLwNIdvysE+3FWHtiuhuo+anoJRht4we5d0nqiS+kfWJ9eNFUwDG1RYShlMA73JDN0lWmBIeMIG19gcluoLUMW76gTTILvDDrAZKaXbd6kqPVyElFC3ygM1CvTFXop21RGeuPoq4ashZ0QKOelulUZP7RxAXyylZFedb5XYgwahsDdNrrPVxrk9Hq8Y6IulFO2qQ4/p+VcqAT+AEuRKqXSfUtSMjEjeqJTyzKsFnR/oi6UU7apD789eZth/2n6o9ypaR/6jT31bwTSItzHvcP/RL2qFuSagL5ZStKsOZcquO+lwNdDO4pPnSbpPw0Xo3rlkuEF/QJZt+gSNA30BAJgC+gIAMAX0BQBgCugLAMAU0BcAgCmgLwAAU0BfAACmgL4AAEwBfQEAmAL6AgAwBfQFAGAK6AsAwBTQFwCAKaAvAABTQF8AAKaAvgAATAF9AQCYAvoCADAF9AUAYAroCwDAFNAX69hsN27frbP4cxsWiL44wnk4e5lV7piulKpzzKUDfbELf+QzxniHz+Yz3uG0NddqvaL3GWO0cyPtLjCbz5o+X/CXzXZDO0wH0yBchLzDaXu8yfOEbPcweqA9YZOPhHe43jDvioG+WIf/6AtPKKVoE3v9PmOMdi9WStFmXc2cHyhGSkm7Vql/zXfbu83aqz3ma8VFXhZO16Edi2nQ0+8zxpyeo1+35AG9LGhj6WSXqH9t5HSdnClbYr5WXOQFIfeSdvxTSpGzTQ+ryvgvdAzv8CZPFBxj9jLTduE3nDFGMTKn91dfaGdxftMK80FfrCDdp8E0cO9c0pR0l6qvLWJp9z+V8V/o/TbM3i+FzXYjPEEiQnNb9bU5LMXItP8ipRw/jfX7Vw/0pXnkXurtX8N5eNu71T9ava2EJ/gNpweUxj23767eVs2dL/iHcBH6I59e8xsezv/q/vJ1OegPaMyg4YF3uLgX7dk7HPrSPMITFHCh1w+jh6OHZeMvwBJoh2maBFHw5ejW4Ln4S3to4zVbBc3GKZGZfCQlE59s/ghYgj/yxf3nhEh4okhEsvGXVtHGa7aK2XymZ+bunVs0ACr4L1bCO5x8z3Ae8g5379yjh8F/Ac1AwdroT+SP/NXbijE2e5kdlRj4LxbCGPMf/WAaRH8ip+uIe6FjMVly9S/toY3XbBVUiTt+Gkspw3moA71ZVusV+d66flcTLkLKXJzxlMFfJs8Tp+uQyciXOWza0PW7whNUeaAZP415h+sShOsD+nLxkMQ0fRbgJ1D0remzMIhF1xa/xzRK03h+9JjVekWhskF/QOP2L+sIdF+PP/Kp6kR9zaV5h0+eJ7/58PPgdB1/5AtPnOds44+/Zqr8xmSX6IOH3tDpOcITv2zLfBg9aJPpkZ/6fUqeHDuZzWeD/mD8NB70B/F7TPfnmkYLi/RFfWX4yqsDlq9Lxhj1nkbrSFe7/gy5lxQByT30vMOL4qxWEb/HjLHx8zjexmcbCem76tfgMMaoKkTu5W3v9pd/PzSR1M+Aht9chsmy+I++03Woa0mXTVJT63Vgl76QXmg/4ijBNMiWxlOFa+Un8xueJMdnuYdlC8vX5dEonYVMnifunSulPOc5r9arbONCOekuzY4B5H3U+cUST+eIyd4uxmRZeIdH6yjZJTSeXV/Ph136EkyDyofPH/m6LZU6cXRxWgmMsaJhQY8e+h2n51zK2hy8w6lb1+k5Zxu9Zy+z+r4SjRn65vuPfs2/opKRhuyerZQlL6DmKVkC+Z5KqcnzJJyHVxlHs0tfhCeKKgg0Ts/Rc2xK6MYf1f4kYyzaFk6jnJ6jR79wEWYf3KOkuzTZJYf/nv8RF55wuo7wzlpyLjyRXTiiHHL76bWUUheMVFLuyVLU6fMr5uG3urGO2i7dpdTndTbSXUq2oxsSTIPfzPTtxC59cbpO+WQn62tQxQGN3pWU+C8q8wcjpXT7FQKnvvrrDxk/X1Jw8cfc9m7rx5K1v5mmqdt36/9i+RRM3H+ZbC/ri53+5KNcRDj/srBIX9J9mnN6DyGX0r1zKYtUHqmhBvlD/vM//8kdqedl4Tw8YetgoQxdVI4jx+F0shyn59AoXWcmq8t8chwWFv412SI04btdpe3Oj0X6QkG7eFs22aEJkZSSooblYpTu0vg9jrcxqdJysaTXh6pEMYLNdqN7ScpJd2mapskuSdM0+zoXtTl6TLpL9TSq6CH+PXWu4meUdPEdkhUjcS8q64/JsnSv6Fvo9eHEM/oT0dPyg5hFpV3qHGPOdmcz5Rmw6Owp8Vw+Bx4/jXWtKtU+1pwzs9L4C6lV/RBp0aPQBgd7+bZkB+n8IkjZ6a7WKT7Iwkr9UxIgXTv7LYrMB9/k5FikL3UyC4P+QEf1qPbRf6yVlWSl8RelFL/h1xe9N4E/8uuvvZarLaK1bMpntRpWlQKntVRqngloBCv0Jd2n2Tpaehyps0MfQ0uEMcayCYjNduPeuXUKH1iVSz/0hrk8FFXxXnFvyHeRUv5T7rxP1b8eZQ5/5NPSSkNvSJoipRx6Q6pVrfy6cv9FKSU8kfucyfOEd+rqFzgDVujLUZavy2ZHJ9t6Q8JFWDOze05ohb2mz+ITmjQ1fRaF0M5WTZ/FWbHXGME0eBg9CE/UmRUvX5dUCXLCsWu1XunekDNXRuTIbqzT4GkcJZgGuvtp+bp0eo5751Zmlwz12oSL0L1zqaY5+Ugob2WJ/OmdrZo+kbNir74IT/iPPgUFKw9mVbmkHxAuQt0b0nhjS3ZfAaugFU+oI8l/9Bljq7dVZfWzoV4bf+RT7TU9D/QvrQ1oA3pnq/Zgr75QRHb1tipajzbL8nXJOycO0ApPhIuQekNO+LE/g3RWe2f2ZDoYY8lHQt1P4Tys2QRkqNeGd/hqvUp3qZ3tPHpnK2WTBY1iqb7QSrRKqToJyPg9Tj4S6s094TlQPy71hpzwY39GMA101iaYBt+tWDWE7qCh1L64FzXvlYleG/3MTJ4n1ORhVXYp64HaY0HT2Kovu8TpOUNvuHyrLpeI1hE5L6d1tinT0WzI43Njne7nxjqUf6GFToQnGp+16Q4aqmrReaJKTPTa6GdGt/Os1s3v4pLb2Sr5SKyyoGks1ReglArnoa7u0duhZ3c4BpZzdGerVlkQ+mIptC4v5a2yJfnZHY6B5Rzd2apVFoS+WEo21yDu/26sQ1mt5s4L1KVoZ6tWWRD6Yil/N9ZZhLzDdThw6A2pdvbillNqG0U7W7XKgtAXS6Ea/NnLLFpHVIpGsRh+w/2R7z/6l7LCXmsp2tmqVRaEvlgK9fVkN9ahWAzVpzZbTwzqULSzVassCH0BAJgC+gIAMAX0BQBgCugLAMAU0BcAgCmgLwAAU0BfAACmgL4AAEwBfQEAmAL6AgAwBfQFAGAK6AsAwBTQFwCAKaAvAABTQF8AAKaAvgAATAF9AQCYAvoCADAF9AUAYAroCwDAFNAXu9hsN4P+oM7K8m1Yff5SgNWKgL5YxMPogTFGW8HyDo8/YqVUtI7ofcbY5HmilIo/Yr1dLGicnNVoQ7XJ84RM9jB6oJ22k4+khVaDvtiFP/LFvVBKMcbcvqvfZ4zR7sVKKbfv6u0cgQ1kraZ3wrvt3WbNNOgPWmi11l2w5Tg9h7ZtpNFPv88Y05uK5n4EGueo1Zyuk7NgC63Wugu2GSkl7finlOI3nDGWpp+7cDHGnJ6jj+E3vMkTBRkOrUYbvzq9v/pCe1G30GrQl+aRUgbTYNAf8A5njCW7RH3tXky7/6mM/0Lvh/N2TeMt5KjVwnnIGJvNZyrjv0gpx09j/X6rgL40jJTS7bvxNlZKhYtQT4KUUsvXpbgXvMNpJKQg4qA/WL4umztfoFSV1bTokNfJO1zci3ZaDfrSMMITNHWn1/7IP3pYNv4CGqeO1XLxl3bS9utvlmSXMMbi91gpFb/HJRMfHX8BjVPTatn4S2tp+/U3S7gI6RFM9ynlLzfbzdEj4b/YQ02rwX9R0JdmoXBgtI78R3/5umSMBdOAZvU5svUvoFlqWi1X/9JO2n79zUKVuJPnSbpPw0Xo3rmHI2G0joQnsvW7oFnqWE3X7wpPUP1uO4G+AABMYZG+xO8xDdS8w8dP48MDonVEc1r3zhWecLrO77s5KI+Y+0bqKHG6zupt9cvPN00wDZyuo3MZRok//hqo3JNKd+nQG9KRZCnhiXSf/ubb/ZFPHoE/8tPd50eF85B3eOX52AZZTd8Z4Ymmz8gUFumLUmqz3TDGSioFVm8rXR8Z/Yl03eSPkXsp7oXuGSGoFY2+xWbCRTh+HkspKZdxBuJtzBirKbuMMRoApJRO16EOnR8j95ICqzm78A4vCorbibYaxXHCeUgtkVeJXfoSrSPGmB6dDgmmAe/8LbKmCtfKj033ackQQRWx2XfGT2P7PRellNN1zvyntVqvdK1qOZTEXa0/byN5H3W+osTToeEne8nL12VRxZC1aKtttpvsw3yV2KUvwTQofwr9R193FVPfx+yluuaauj+Kfkp+kB5D4vc4585YC2UxVm+rs6nM7CWvxUXk7qo/8mt232S7rnKQxbOTYqfnXNyKKtpq4Tz8pU9nP3bpi/CEe+eWHOB0HT3TptRgnakBjaXlP9WTMn/kl/+5Rtso/m+82W7i/8bZ10lybi+XvLlz9iIJLz+XLCLrFab7lHd4zSBRuX/k9BztsISLsP61J7sk3aWH//4yKvQDtNWCaaD9u2vFLn3Jyschci91rWS0jm57tzUzf+X+i1KKdzj5QclHUulvswLc/ytTxuvgtndbM5KqPc10lw76g/Fz9TSWKPFfVEbgqAOo5meqYqtdVmD44rBIX9J9Wt4ZnHwkjLFBf0BZpMoogG4LzHEYi9Ex/KE3LIn+1Kfoaa4TLbKWw+lJCU7XcXoOZZEqPRdd4JPjsCVCz6DDeXjyGNlVWq1ZLNIXit4drV4laEIk95L8kcoHnY5Mdyl9Mr1O0/Rwxj5+HvMbvtlu6kRz4vc43sbxe7zZbrKvs6Ou/q5kl2Rf69xH0aN8Eiov4WcchleLyHqawhOVlcdkKbpX9BX0+tBSlAHYbDffjVwc2oJeZ7NRlccYtZpp8zWCRRdD8lEyH548T3QPzuR5Uj+FXB5/UV9p70F/UGc2XvRYOP975f1By7clO0gPH4U8TZ0lYYwt3+quTsBKPdN0lzLGnN63E2dFVoNvYhSL9MV/9MvTdW7f9R8/gyMkGTVzk5Xxl/LeZUDUzwFRZYf2PmgVm5KoShZWGn9RSvEbfsUFaVeGFfqS7tNsdebhCLnZbnTlqJ7M06YQdSSm0n9RSqE7uQQp5T/ls6Ve3sPogaqihSfIE6H6I/fOpR0Ryin3X5RSQ29Y53OADVihL6CczXbzrVwJsIdwEZ6ne8NO7NUXKSWNhHVqBJavS6fn1KkrrQ95VbzDm+1/JcfBwkJPfX9ogchBf1A5wUw+EkMdN7mOnqE3PO3n/wAqz2U10mdXjL36IjyxelvF73GdgCIr7Sr44Qnci+XrMvlIGq8Q9R99CyMO+v7Q1HX5uqy0lKGOm3ARTp4nFnb0UB4N6zNYR52ISRZayf2EJ0B5ihN+4G/Idkhbku/I3p9wEdYMtBvquLG2o+ezMGKX0usWLvFty59QDjIMbQFROSrG7zF1PJ/+BPZy9jJr1n/JjoEnl9Efk70/whM1i+4MddwwWzt6gmlAGbfsHkmtwlJ9UUpRnW4d35LWhTl5Nad75zo9p6kOkXSfBtPAvXM/t9f5SIbekNY6EZ6wYUUCfX90nqgSQx031NEzm88s6eihdCdVmdM0371zGWPunXtx3d6/xF59aTNyLwf9AYlIOA+p/rW1Y+BlEc5DXaWlN7SfvczaWQABfbGR3PY6D6MH9TUlOW2ODJyW+D3mHU71Qdl2CuGJdjZSQl+sg6qNKQNChfY0Bub2CQQWks30iXuhQ+CsdFXGKwb6Yh165RQpJc3baQwcekOqnbV/4c7WouvLw0VIm/mqr0GikbVmGgf6Yh20ymz0J/JHPjVezl5mm+2G33B/5PuPfuP1OKAI6p+YvcyideT0HOEJ/9GnqpxgGlzEoqunBfpiHTSHHz99LgGtA73unUt77jR9gqCQ8dNY93aTL5PuU8pv2pDyOz/QFwCAKaAvAABTQF8AAKaAvgAATAF9AQCYAvoCADAF9AUAYAroCwDAFNAXAIApoC8AAFNAXwAApoC+AABMAX0BAJgC+gIAMAX0BQBgCugLAMAU0BcAgCmgLwAAU0BfAACmgL4AAEwBfQEAmAL6AgAwBfQFAGAK6AsAwBTQFwCAKf4f3q9T6CZwMPgAAAAASUVORK5CYII=&quot; /&gt; Eq (2.1)&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;  &lt;/span&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;The stator equations are written in stator coordinates, &amp;amp; the rotor equations are written in rotor coordinates, which clarify the absence of motion-induced voltages. Generator mode association of voltage signs for both stator &amp;amp; rotor is evident. So, delivered electric powers are of +ve value. We can easily translate Equation 2.1 into matrix form as below:&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;img alt=&quot;&quot; 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&lt;/div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;/span&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/3676728269422968313/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/11/wrig-phase-coordinate-model.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3676728269422968313'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/3676728269422968313'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/11/wrig-phase-coordinate-model.html' title='The WRIG Phase Coordinate Model'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-6114050947351722503</id><published>2011-11-04T00:57:00.000-07:00</published><updated>2011-11-04T00:57:47.834-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="application of generators"/><category scheme="http://www.blogger.com/atom/ns#" term="automotive generators"/><category scheme="http://www.blogger.com/atom/ns#" term="generators for trucks"/><category scheme="http://www.blogger.com/atom/ns#" term="generatos for cars"/><category scheme="http://www.blogger.com/atom/ns#" term="trucks buses"/><category scheme="http://www.blogger.com/atom/ns#" term="types of generators"/><title type='text'>Automotive Claw-Pole- Rotor Generator Systems</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves/&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt;   &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:DoNotPromoteQF/&gt;   &lt;w:LidThemeOther&gt;EN-US&lt;/w:LidThemeOther&gt;   &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:LidThemeComplexScript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;   &lt;w:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;    &lt;w:SplitPgBreakAndParaMark/&gt;    &lt;w:DontVertAlignCellWithSp/&gt;    &lt;w:DontBreakConstrainedForcedTables/&gt;    &lt;w:DontVertAlignInTxbx/&gt;    &lt;w:Word11KerningPairs/&gt;    &lt;w:CachedColBalance/&gt;    &lt;w:UseFELayout/&gt;   &lt;/w:Compatibility&gt;   &lt;w:BrowserLevel&gt;MicrosoftInternetExplorer4&lt;/w:BrowserLevel&gt;   &lt;m:mathPr&gt;    &lt;m:mathFont m:val=&quot;Cambria Math&quot;/&gt;    &lt;m:brkBin m:val=&quot;before&quot;/&gt;    &lt;m:brkBinSub m:val=&quot;--&quot;/&gt;    &lt;m:smallFrac m:val=&quot;off&quot;/&gt;    &lt;m:dispDef/&gt;    &lt;m:lMargin m:val=&quot;0&quot;/&gt;    &lt;m:rMargin m:val=&quot;0&quot;/&gt;    &lt;m:defJc m:val=&quot;centerGroup&quot;/&gt;    &lt;m:wrapIndent m:val=&quot;1440&quot;/&gt;    &lt;m:intLim m:val=&quot;subSup&quot;/&gt;    &lt;m:naryLim m:val=&quot;undOvr&quot;/&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:LatentStyles DefLockedState=&quot;false&quot; DefUnhideWhenUsed=&quot;true&quot;
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&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;TrumpMediaeval-Roman&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 24.0pt; mso-bidi-font-family: TrumpMediaeval-Roman;&quot;&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;Enhancing comfort &amp;amp; safety in cars, trucks, &amp;amp; buses driven by combustion engines require more installed electric power on board. As of now, the claw-pole-rotor generator is the only category of automotive generator used in industry, with whole powers per unit up to 5 kW and speeds up to 18,000 rpm&lt;/span&gt;  &lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;&amp;nbsp;A solid rotor claw-pole structure possessing ring-shaped single direct current (DC) excitation coil, though supplied via slip-rings &amp;amp; brushes from the battery on board, has proven to be simple &amp;amp; reliable, with low cost, low volume and low excitation power loss. In common, the claw-pole-rotor generator is a 3-phase generator with 3 or 6 slots per pole &amp;amp; with 12, 14, 16, 18 poles, &amp;amp; a diode full power rectifier.&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;Its major demerit is the rather large losses (due to low efficiency), around just 50% when operating at full power &amp;amp; high speed. Generating electricity on board with such high losses is no longer acceptable as the electric power requirements per vehicle increase. Enhancements to the claw-pole-rotor (or Lundell) generator design for better efficiency at higher powers per unit are currently under insistent investigation by both industry &amp;amp; academia, &amp;amp; encouraging results were recently published. A cross-section of a typical industrial claw-pole-rotor generator is shown in diagram 6.1. It includes the following main components:&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-autospace: none;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -.25in;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular; mso-fareast-font-family: Minion-Regular;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;1.&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;Uniformly slotted laminated stator iron core&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -.25in;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular; mso-fareast-font-family: Minion-Regular;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;2.&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;Three-phase alternating current (AC) winding: typically one layer with &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic; font-size: 16.0pt; mso-bidi-font-family: Minion-Italic;&quot;&gt;q &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;= 1, 2 slots per pole per phase, star or delta connection of phases&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -.25in;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular; mso-fareast-font-family: Minion-Regular;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;3.&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;Claw-pole rotor made of solid iron parts that surround the ring-shaped DC-fed excitation (single) coil&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -.25in;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular; mso-fareast-font-family: Minion-Regular;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;4.&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;Copper slip-rings with low voltage drop brushes to transfer power to the DC excitation coil on the rotor&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpLast&quot; style=&quot;line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -.25in;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular; mso-fareast-font-family: Minion-Regular;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;5.&lt;span style=&quot;font: 7.0pt &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;Bearings &amp;amp; an end frame made of 2 sides - the slip-ring side &amp;amp; the drive-end side; the generator is driven by the internal combustion engine (ICE) by means of a belt transmission The Lundell generator AC output is rectified through a 3- or 4-leg diode rectifier &amp;amp; connected &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic; font-size: 16.0pt; mso-bidi-font-family: Minion-Italic;&quot;&gt;dc &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;batteries are used, but 42 V&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic; font-size: 16.0pt; mso-bidi-font-family: Minion-Italic;&quot;&gt;dc &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;batteries are now used as a new standard for automotive application loads. The diodes &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic; font-size: 16.0pt; mso-bidi-font-family: Minion-Italic;&quot;&gt;D&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;1 to &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic; font-size: 16.0pt; mso-bidi-font-family: Minion-Italic;&quot;&gt;D&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;6 (&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic; font-size: 16.0pt; mso-bidi-font-family: Minion-Italic;&quot;&gt;D&lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;8) serve the full-power output rectification &amp;amp; are designed for the maximum power of the generator. For huge units (for trucks, etc.), 3 elementary diodes in parallel are mounted on radiator semi-legs to fulfill the requirement of rather high current levels involved (28 V&lt;/span&gt;&lt;i&gt;&lt;sub&gt;&lt;span style=&quot;font-family: Minion-Italic; font-size: 16.0pt; mso-bidi-font-family: Minion-Italic;&quot;&gt;dc&lt;/span&gt;&lt;/sub&gt;&lt;/i&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic; font-size: 16.0pt; mso-bidi-font-family: Minion-Italic;&quot;&gt; &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular; font-size: 16.0pt; mso-bidi-font-family: Minion-Regular;&quot;&gt;batteries are representative for large vehicles).&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpLast&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;img alt=&quot;&quot; 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&quot; 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&lt;/div&gt;&lt;div class=&quot;MsoListParagraphCxSpLast&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt; text-indent: -0.25in;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/6114050947351722503/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/11/automotive-claw-pole-rotor-generator.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6114050947351722503'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/6114050947351722503'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/11/automotive-claw-pole-rotor-generator.html' title='Automotive Claw-Pole- Rotor Generator Systems'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-9128855280953985389.post-2406505809295723764</id><published>2011-11-04T00:28:00.000-07:00</published><updated>2011-11-04T00:28:36.080-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="PM brushless generators"/><category scheme="http://www.blogger.com/atom/ns#" term="Pm generaoters"/><category scheme="http://www.blogger.com/atom/ns#" term="PMSG"/><category scheme="http://www.blogger.com/atom/ns#" term="PMSG’s output voltage amplitude"/><category scheme="http://www.blogger.com/atom/ns#" term="tutorial on PMSG"/><category scheme="http://www.blogger.com/atom/ns#" term="types of generators"/><category scheme="http://www.blogger.com/atom/ns#" term="variable speed generators"/><title type='text'>Permanent Magnet Synchronous Generator Systems</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:WordDocument&gt;   &lt;w:View&gt;Normal&lt;/w:View&gt;   &lt;w:Zoom&gt;0&lt;/w:Zoom&gt;   &lt;w:TrackMoves/&gt;   &lt;w:TrackFormatting/&gt;   &lt;w:PunctuationKerning/&gt;   &lt;w:ValidateAgainstSchemas/&gt;   &lt;w:SaveIfXMLInvalid&gt;false&lt;/w:SaveIfXMLInvalid&gt;   &lt;w:IgnoreMixedContent&gt;false&lt;/w:IgnoreMixedContent&gt;   &lt;w:AlwaysShowPlaceholderText&gt;false&lt;/w:AlwaysShowPlaceholderText&gt;   &lt;w:DoNotPromoteQF/&gt;   &lt;w:LidThemeOther&gt;EN-US&lt;/w:LidThemeOther&gt;   &lt;w:LidThemeAsian&gt;X-NONE&lt;/w:LidThemeAsian&gt;   &lt;w:LidThemeComplexScript&gt;X-NONE&lt;/w:LidThemeComplexScript&gt;   &lt;w:Compatibility&gt;    &lt;w:BreakWrappedTables/&gt;    &lt;w:SnapToGridInCell/&gt;    &lt;w:WrapTextWithPunct/&gt;    &lt;w:UseAsianBreakRules/&gt;    &lt;w:DontGrowAutofit/&gt;    &lt;w:SplitPgBreakAndParaMark/&gt;    &lt;w:DontVertAlignCellWithSp/&gt;    &lt;w:DontBreakConstrainedForcedTables/&gt;    &lt;w:DontVertAlignInTxbx/&gt;    &lt;w:Word11KerningPairs/&gt;    &lt;w:CachedColBalance/&gt;   &lt;/w:Compatibility&gt;   &lt;w:BrowserLevel&gt;MicrosoftInternetExplorer4&lt;/w:BrowserLevel&gt;   &lt;m:mathPr&gt;    &lt;m:mathFont m:val=&quot;Cambria Math&quot;/&gt;    &lt;m:brkBin m:val=&quot;before&quot;/&gt;    &lt;m:brkBinSub m:val=&quot;--&quot;/&gt;    &lt;m:smallFrac m:val=&quot;off&quot;/&gt;    &lt;m:dispDef/&gt;    &lt;m:lMargin m:val=&quot;0&quot;/&gt;    &lt;m:rMargin m:val=&quot;0&quot;/&gt;    &lt;m:defJc m:val=&quot;centerGroup&quot;/&gt;    &lt;m:wrapIndent m:val=&quot;1440&quot;/&gt;    &lt;m:intLim m:val=&quot;subSup&quot;/&gt;    &lt;m:naryLim m:val=&quot;undOvr&quot;/&gt;   &lt;/m:mathPr&gt;&lt;/w:WordDocument&gt; &lt;/xml&gt;&lt;![endif]--&gt;&lt;!--[if gte mso 9]&gt;&lt;xml&gt;  &lt;w:LatentStyles DefLockedState=&quot;false&quot; DefUnhideWhenUsed=&quot;true&quot;
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&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;By the term permanent magnet (PM) synchronous generators (SGs), we imply here radial or axial air gap PM brushless generators with distributed (&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic;&quot;&gt;q &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;greater than&lt;/span&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt; &lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;1) or concentrated (&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic;&quot;&gt;q &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;≤ &lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;1) windings &amp;amp; rectangular or sinusoidal current control having surface PM or interior PM (IPM) rotors.&lt;/span&gt;&lt;/span&gt;  &lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;A PMSG’s output voltage amplitude &amp;amp; frequency both are proportional to speed. In case of constant speed prime mover applications, PMSGs might carry out voltage self-regulation by appropriate design; i.e., inset or interior PM pole rotors. Small speed variation (from &lt;/span&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;±&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;10 to 15%) may be suitable for diode rectified loads with series capacitors &amp;amp; voltage self-regulation. However, the majority applications require operation at variable speed, and, in this case, constant output voltage vs. load, be it direct current (DC) or alternating current (AC), requires full static power conversion &amp;amp; close-loop control.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;br /&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;The Versatile mobile generator sets (gen-sets) employ variable speed for fuel savings, &amp;amp; &lt;span&gt;&amp;nbsp;&lt;/span&gt;PMSGs by means of full power electronics control can provide high torque density, low losses, &amp;amp; multiple outputs (DC and AC at fifty [60] Hz or 400 Hz, single phase or 3 phase).&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;A high efficiency, high active power to max out kilovolt ampere (kVA) ratio permits for reasonable power converter costs that offset the additional costs of PMs as compared to SRGs (switched reluctance generators) or induction generators (IGs) for the same level of speed.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;Fly-wheel batteries with high kilowatts per kilogram (kW/kg), good kilo-watt hours per kilogram (kWh/kg), &amp;amp; long life, also utilize super-high-speed PMSGs with 4-quadrant &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic;&quot;&gt;P &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&amp;amp; &lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic;&quot;&gt;Q &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;control. They are proposed for energy storage on vehicles &amp;amp; spacecraft &amp;amp; for power systems backup.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;Diverse as they may appear, these applications are accommodated by only a small number of practical PMSGs classified as follows:&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;1.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With radial airgap (cylindrical rotor)&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;2.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With axial airgap (disk rotor)&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;3.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With distributed stator windings (&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic;&quot;&gt;q &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;&amp;gt; &lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;1)&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;4.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With concentrated windings (&lt;/span&gt;&lt;i&gt;&lt;span style=&quot;font-family: Minion-Italic;&quot;&gt;q &lt;/span&gt;&lt;/i&gt;&lt;span style=&quot;font-family: Symbol;&quot;&gt;≤ &lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;1)&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;5.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With surface PM rotors&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;6.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With interior or inset PM rotors&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;7.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With rectangular current control&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;8.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With sinusoidal current control&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;9.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;In terms of loads, they are classified as follows:&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;10.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With passive AC load&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;11.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With DC load&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin: 0in 0in 0.0001pt 0.5in; text-indent: -0.25in;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;&lt;span&gt;12.&lt;span style=&quot;-moz-font-feature-settings: normal; -moz-font-language-override: normal; font-family: &amp;quot;Times New Roman&amp;quot;; font-size-adjust: none; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;With controlled AC voltage and frequency at variable speed&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;The super-high-speed PM generators are different in rotor construction, which requires a mechanical shell against centrifugal forces &amp;amp; a copper shield (damper) for reducing rotor losses. Also, at high fundamental frequency (above 1 kHz), stator skin effect &amp;amp; control imply special solutions for reducing machine &amp;amp; static converter losses &amp;amp; overall costs. As in nearly all PMSG surfaces PM rotors are used, the latter will be provided the most attention. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0.0001pt;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Minion-Regular;&quot;&gt;A full analytical field model is introduced &amp;amp; thoroughly checked through finite element method (FEM) field and torque production analysis. Loss models for generator steady-state circuit modeling are brought in for rectangular &amp;amp; for sinusoidal current control. &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://studyelectronics.blogspot.com/feeds/2406505809295723764/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://studyelectronics.blogspot.com/2011/11/permanent-magnet-synchronous-generator.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/2406505809295723764'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/9128855280953985389/posts/default/2406505809295723764'/><link rel='alternate' type='text/html' href='http://studyelectronics.blogspot.com/2011/11/permanent-magnet-synchronous-generator.html' title='Permanent Magnet Synchronous Generator Systems'/><author><name>SAQIB SATTAR</name><uri>http://www.blogger.com/profile/14147111005396383478</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry></feed>