<?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-2082077995029396292</id><updated>2024-10-02T07:32:07.126+01:00</updated><category term="Controle de protection cathodique"/><category term="Page corrosion"/><category term="Potentiel d&#39;un métal"/><category term="Protection cathodique"/><category term="2"/><category term="Agressivité du sol"/><category term="Campangne ON/OFF"/><category term="Chois des anodes"/><category term="Composition d&#39;un poste de soutirage"/><category term="Corrosion Electrochimique"/><category term="Densité de courant"/><category term="Diagramme de Pourbaix"/><category term="Effecacité de PC"/><category term="Facteurs de corrosion"/><category term="Facteurs influent sur la PC"/><category term="Facteurs influent sur la PC 2"/><category term="Facteurs influent sur la PC 3"/><category term="Facteurs influent sur la PC 4"/><category term="Facteurs influent sur la PC 5"/><category term="Facteurs influent sur la PC 6"/><category term="Inspection et contrôle des postes"/><category term="Les inhibiteurs de corrosion"/><category term="Poaste de soutirage"/><category term="Potentiel standard des métaux"/><category term="Procedure de controle de la protection cathodique"/><category term="Procédure de contrôle du PC"/><category term="Propriétés de l&#39;électrolyte"/><category term="Protection cathodique par courant imposé"/><category term="Protection chimique"/><category term="Protection cotre la corrosion"/><category term="Protection par anodes réactives"/><category term="Protection par anodes sacrificielles"/><category term="Protection par courant imposé"/><category term="formes de la corrosion"/><category term="la corrosion bactérienne"/><title type='text'>(1) Protection cathodique (2) Corrosion          (3) Pipelines technologies</title><subtitle type='html'>Corrosion, Protection cathodique et technique pipeline</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default?redirect=false'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default?start-index=26&amp;max-results=25&amp;redirect=false'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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>44</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-2082077995029396292.post-2811974336055002196</id><published>2011-09-20T07:50:00.004+01:00</published><updated>2020-08-05T01:50:55.277+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Campangne ON/OFF"/><category scheme="http://www.blogger.com/atom/ns#" term="Protection cathodique"/><title type='text'>PROTECTION CATHODIQUE CAMPAGNE DE MESURE DES POTENTIELS (ON/OFF)</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;b&gt;A/ Opérations à effectuer le long de la ligne&lt;/b&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&amp;gt;&amp;nbsp; Installation des relais cycliques dans&amp;nbsp; les postes&amp;nbsp; en service de chaque&amp;nbsp; tronçon délimite entre joints isolants, &lt;br /&gt;
&amp;gt;&amp;nbsp; Relevés des paramétrés des transformateurs redresseurs ou des thermogenerateurs, &lt;br /&gt;
&amp;gt;&amp;nbsp; Relevés des potentiels ON/Off&amp;nbsp; le long du tronçon et mesures&amp;nbsp; des courants au niveau des prises de potentiel amperometriques (PPA).&amp;nbsp;&lt;/div&gt;&lt;br /&gt;
&lt;b&gt;B/ Note des calculs et interprétation des résultats: &lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;* Détermination des courants et de leur sens au niveau&amp;nbsp; des PPA&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
I&lt;span style=&quot;font-size: xx-small;&quot;&gt;n&lt;/span&gt; = Delta (Un)/R&lt;span style=&quot;font-size: xx-small;&quot;&gt;n&lt;/span&gt;&lt;br /&gt;
&lt;b&gt;&lt;/b&gt;&lt;br /&gt;
I&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-1&lt;/span&gt; = Delta (U&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-1&lt;/span&gt;)/R&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-1&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
I&lt;span style=&quot;font-size: xx-small;&quot;&gt;n&lt;/span&gt;&amp;nbsp; : Courant passant au niveau de la PPA (n) &lt;br /&gt;
&lt;br /&gt;
I&lt;span style=&quot;font-size: xx-small;&quot;&gt;n- 1&lt;/span&gt;&amp;nbsp; :&amp;nbsp; Courant passant au niveau de la PPA&amp;nbsp; (n-1) &lt;br /&gt;
&lt;br /&gt;
Delta&amp;nbsp; (U&lt;span style=&quot;font-size: xx-small;&quot;&gt;n&lt;/span&gt;)&amp;nbsp; : chute de tension&amp;nbsp; dans&amp;nbsp; la PPA&amp;nbsp; (n) &lt;br /&gt;
&lt;br /&gt;
Delta&amp;nbsp; (U&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-l&lt;/span&gt;)&amp;nbsp; :&amp;nbsp; chute de tension dans&amp;nbsp; la PPA (n-1) &lt;br /&gt;
&lt;br /&gt;
Rn : Résistance&amp;nbsp; linéique de la section du pipe située entre les deux câbles internes de la PPA (n). &lt;br /&gt;
&lt;br /&gt;
Rn-1 :&amp;nbsp; Résistance linéique de la section du pipe située entre les deux câbles internes de la PPA (n-1).&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;* Détermination du courant absorbe par un tronçon&amp;nbsp; situe entre deux PPA contigües.&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
Deux PPA contigües sont généralement distante de 7 à 8 Km et&amp;nbsp; le courant&amp;nbsp; (Ia&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-1&lt;/span&gt;) absorbe par le tronçon&amp;nbsp; (n-1) est de&amp;nbsp; :&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;font-size: small;&quot;&gt;Ia&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-1&lt;/span&gt; = I&lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-1&lt;/span&gt; - &lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;I&lt;/span&gt;&lt;span style=&quot;font-size: xx-small;&quot;&gt;n&lt;/span&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;* Détermination de la valeur de la résistance d&#39;isolement d&#39;un tronçon situe entre deux PPA contigües:&amp;nbsp;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
RiS(n-1) =(Somme(U&lt;span style=&quot;font-size: x-small;&quot;&gt;ON&lt;/span&gt; - U&lt;span style=&quot;font-size: x-small;&quot;&gt;OFF&lt;/span&gt;)) * S&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-1&lt;/span&gt;&amp;nbsp; /&amp;nbsp; (I&lt;span style=&quot;font-size: xx-small;&quot;&gt;n-1&lt;/span&gt; * m)&lt;br /&gt;
&lt;br /&gt;
RiS(n-1)&amp;nbsp; : Résistance d&#39; isolement d&#39;un tronçon (n-1) en (Ohm.m2)&amp;nbsp; .&lt;br /&gt;
&lt;br /&gt;
m&amp;nbsp; : Nombre des points de mesure situés entre deux PPA contigües. &lt;br /&gt;
&lt;br /&gt;
In-1&amp;nbsp; : Courant absorbé par le tronçon situé entre les deux PPA en (Ampère). &lt;br /&gt;
&lt;br /&gt;
Sn-1&amp;nbsp; : Section du tronçon situé entre les deux PPA.&amp;nbsp; (m²).&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;* Détermination de&amp;nbsp; la&amp;nbsp; résistance d&#39;isolement d&#39;un tronçon situe entre deux joints isolants. &lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
Risk =&amp;nbsp; (Somme(U&lt;span style=&quot;font-size: xx-small;&quot;&gt;ON&lt;/span&gt; - D&lt;span style=&quot;font-size: xx-small;&quot;&gt;OFF&lt;/span&gt;)) * S&lt;span style=&quot;font-size: xx-small;&quot;&gt;k&lt;span style=&quot;font-size: small;&quot;&gt; /&lt;/span&gt;&lt;/span&gt; (I&lt;span style=&quot;font-size: xx-small;&quot;&gt;k&lt;/span&gt; * M) &lt;br /&gt;
&lt;br /&gt;
I&lt;span style=&quot;font-size: xx-small;&quot;&gt;k&lt;/span&gt; :&amp;nbsp; Courant absorbé par le tronçon situé entre joints isolants. &lt;br /&gt;
&lt;br /&gt;
S&lt;span style=&quot;font-size: xx-small;&quot;&gt;k&lt;/span&gt;&amp;nbsp; : Section du pipe située entre joints isolants. &lt;br /&gt;
&lt;br /&gt;
M&amp;nbsp; : Nombre de points de mesures situés entre joints isolants.&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;* Détermination de&amp;nbsp; la&amp;nbsp; résistance d&#39;isolement de&amp;nbsp; toute la&amp;nbsp; ligne. &lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
Ris =&amp;nbsp; (Somme(U&lt;span style=&quot;font-size: x-small;&quot;&gt;ON&lt;/span&gt; - U&lt;span style=&quot;font-size: x-small;&quot;&gt;OFF&lt;/span&gt;)) * S / (I&amp;nbsp; * M) &lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;* Formule générale de vieillissement du&amp;nbsp; revêtement (cas du&amp;nbsp; brai de houille). &lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
Ris(t) = Riso * (1 - exp(-B*t)&amp;nbsp; / (B*t) &lt;br /&gt;
&lt;br /&gt;
Riso:&amp;nbsp; Résistance d&#39;isolement du revêtement initiale ou de référence en&amp;nbsp; (Ohm.m2). &lt;br /&gt;
&lt;br /&gt;
Ris(t): Résistance d&#39;isolement après&amp;nbsp; une&amp;nbsp; durée&amp;nbsp; d&#39;exploitation t en (Ohm.m2) . &lt;br /&gt;
&lt;br /&gt;
t&amp;nbsp; : Durée d&#39;exploitation de l&#39;ouvrage (an). &lt;br /&gt;
&lt;br /&gt;
B : Coefficient de vieillissement du revêtement. &lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;La formule ci-dessus, permet de déterminer l’état électrique du revêtement après une durée d&#39;exploitation (t ) et donc de prédire la date de la réfection du revêtement sur chaque tronçon délimité entre PPA ou entre joints isolants. &lt;/div&gt;&lt;br /&gt;
&lt;b&gt;* Correction de la valeur du coefficient (B)&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;Généralement la valeur du degré de vieillissement (B) pour le brai de houille est comprise entre (0.116 et 0.138) en (1/an). Cette valeur dépend essentiellement de la résistivité du sol et de l’état électrique initial du revêtement. En effectuant plusieurs campagnes de potentiel ON/OFF, on peut s&#39;approcher de la valeur exacte de (B)&amp;nbsp; par analyse. &lt;/div&gt;&lt;br /&gt;
Soit: Rn&lt;span style=&quot;font-size: x-small;&quot;&gt; &lt;/span&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;t1&lt;/span&gt;; Rn &lt;span style=&quot;font-size: x-small;&quot;&gt;t2&lt;/span&gt; ; Rn &lt;span style=&quot;font-size: x-small;&quot;&gt;t3&lt;/span&gt;; ........... Rn&lt;span style=&quot;font-size: x-small;&quot;&gt; &lt;/span&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;tn &lt;/span&gt;: résistances d&#39;isolement du tronçon (n) aux temps t1 ; t2; t3 ;........ tn.&lt;br /&gt;
&lt;br /&gt;
En traçant la fonction Rn = f(t) et en utilisant les méthodes de calcul numérique, on peut déduire la valeur de (B).&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;font-size: xx-small;&quot;&gt;.................&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: xx-small;&quot;&gt;Abdou3&lt;/span&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/2811974336055002196/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/09/chronologie-des-operations-dune.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2811974336055002196'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2811974336055002196'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/09/chronologie-des-operations-dune.html' title='PROTECTION CATHODIQUE CAMPAGNE DE MESURE DES POTENTIELS (ON/OFF)'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-2959986853395424753</id><published>2011-09-18T12:23:00.002+01:00</published><updated>2011-09-21T12:11:07.081+01:00</updated><title type='text'>PROCEDURE  DE  CONTROLE DE  LA  PROTECTION   CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;b&gt;Campagne de mesure de résistances des prises de terre&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;Cette campagne a pour but de déterminer les résistances des mises à la terre des &lt;a href=&quot;http://pipelines-corrosion.blogspot.com/2011/08/inspection-et-controle-des-postes.html&quot;&gt;postes de protection cathodique&lt;/a&gt;, des&amp;nbsp; ouvrages concentres&amp;nbsp; et des déversoirs. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Ces campagnes de mesure s&#39;effectueront deux&amp;nbsp; fois par an&amp;nbsp; (une estivale et l&#39;autre hivernale). &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
• Les mises à la&amp;nbsp; terre des postes de protection cathodique sont : &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
- Les mises à la terre du poste de&amp;nbsp; transformation (masse,&amp;nbsp; neutre et éclateurs). &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;- La mise à la terre du transformateur redresseur. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
•&amp;nbsp; Les mises à la terre des ouvrages concentres. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Ces&amp;nbsp; types de mise&amp;nbsp; à la terre sont destinés pour la protection du personnel, des équipements et des&amp;nbsp; installations contre les éventuelles surtensions et ont des valeurs normalisées. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
• Les&amp;nbsp; déversoirs doivent avoir des&amp;nbsp; résistances qui dépendent des caractéristiques des transformateurs redresseurs et ont&amp;nbsp; généralement des valeurs ohmiques inférieures ou égales au&amp;nbsp; rapport (Un / In) du&amp;nbsp; transformateur redresseur. Si&amp;nbsp; la résistance du déversoir est trop élevée, il est nécessaire de procéder au diagnostic et à la réfection de ce déversoir.&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;span style=&quot;font-size: xx-small;&quot;&gt;---------------&lt;/span&gt;&lt;br /&gt;
&lt;span style=&quot;font-size: xx-small;&quot;&gt; Madjid&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/2959986853395424753/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/09/procedure-de-controle-de-la-protection.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2959986853395424753'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2959986853395424753'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/09/procedure-de-controle-de-la-protection.html' title='PROCEDURE  DE  CONTROLE DE  LA  PROTECTION   CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-8511304783878947473</id><published>2011-09-16T06:58:00.000+01:00</published><updated>2011-09-16T06:58:26.773+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Procedure de controle de la protection cathodique"/><title type='text'>Campagne de mesure du potentiel en circuit fermé et en circuit ouvert ON/OFF</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;Il est&amp;nbsp; nécessaire d&#39;effectuer des&amp;nbsp; campagnes de mesure de potentiel en&amp;nbsp; circuit ferme (ON)&amp;nbsp; et en circuit ouvert OFF, une&amp;nbsp; fois&amp;nbsp; tous les cinq (05) ans.&lt;br /&gt;
&lt;br /&gt;
Ces campagnes de mesure de potentiel, permettent de connaître l&#39; état réel&amp;nbsp; de&amp;nbsp; la protection cathodique et&amp;nbsp; la valeur de&amp;nbsp; la résistance d&#39;isolement et d&#39;évaluer le paramètre le plus&amp;nbsp; important qui&amp;nbsp; est&amp;nbsp; le degré&amp;nbsp; de vieillissement du revêtement.&lt;br /&gt;
&lt;br /&gt;
La connaissance de ce paramètre (degré de vieillissement) déterminera la durée&amp;nbsp; de vie du revêtement de chaque ouvrage.&lt;br /&gt;
&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/8511304783878947473/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/09/campagne-de-mesure-du-potentiel-en_16.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/8511304783878947473'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/8511304783878947473'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/09/campagne-de-mesure-du-potentiel-en_16.html' title='Campagne de mesure du potentiel en circuit fermé et en circuit ouvert ON/OFF'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-357868637238123846</id><published>2011-09-11T07:47:00.000+01:00</published><updated>2011-09-11T07:47:03.618+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Controle de protection cathodique"/><title type='text'>Campagne de mesure du  potentiel en  circuit fermé  (ON)</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Une campagne de mesure du&amp;nbsp; potentiel en circuit fermé (ON) a pour but&amp;nbsp; de&amp;nbsp; donner une&amp;nbsp; idée sur l&#39;état de&amp;nbsp; la protection de&amp;nbsp; l&#39;ouvrage. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Cette campagne s&#39; effectue deux fois&amp;nbsp; par an (estivale et hivernale). &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Les valeurs du&amp;nbsp; potentiel (ON) le&amp;nbsp; long de&amp;nbsp; la&amp;nbsp; ligne sont liées au réglage de&amp;nbsp; référence obtenu&amp;nbsp; lors de&amp;nbsp; la campagne de potentiel (ON/OFF). Suite à ces campagnes, des graphes sont tracés et&amp;nbsp; interprétés pour éventuelle amélioration de&amp;nbsp; la protection cathodique des tronçons non protégés.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt; &lt;br /&gt;
En&amp;nbsp; cas&amp;nbsp; d’interférences&amp;nbsp; constatées&amp;nbsp; sur&amp;nbsp; les&amp;nbsp; canalisations&amp;nbsp; parallèles&amp;nbsp; ou&amp;nbsp; celles&amp;nbsp; qui&amp;nbsp; se croisent .des opérations de&amp;nbsp; diagnostic et&amp;nbsp; de&amp;nbsp; suivi devront être réalisées&amp;nbsp; telles que: &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
- Mesurer le potentiel des&amp;nbsp; ouvrages concernés avec&amp;nbsp; le système de protection en marche et&amp;nbsp; à l’arrêt.&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;- Effectuer plusieurs mesures pour faciliter l&#39;analyse. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Des mesures correctives seront exécutées pour&amp;nbsp; réduire les interférences importantes à des&amp;nbsp; valeurs inférieures ou égales à100 mV telles que:&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
* L&#39; installation des&amp;nbsp; liaisons équipotentielles munies de résistances réglables.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;* Renforcement du revêtement. &lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;*&amp;nbsp; Installation de plaques de Zinc ou magnésium. &lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;* Installation d’écrans. &lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;* Ou d&#39;autres mesures convenantes. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Au cours de&amp;nbsp; ces campagnes de mesure (ON),&amp;nbsp; les prises&amp;nbsp; de potentiel détériorées sont&amp;nbsp; recensées pour réparation.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt; Une&amp;nbsp; campagne de mesure&amp;nbsp; du&amp;nbsp; potentiel&amp;nbsp; en&amp;nbsp; circuit fermé&amp;nbsp; (ON) mensuellement des ouvrages&amp;nbsp; concentrés,&amp;nbsp; a&amp;nbsp; pour&amp;nbsp; but&amp;nbsp; de&amp;nbsp; donner&amp;nbsp; une&amp;nbsp; idée&amp;nbsp; sur&amp;nbsp; l&#39;état&amp;nbsp; de&amp;nbsp; la&amp;nbsp; protection&amp;nbsp; de&amp;nbsp; ces ouvrages. &lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/357868637238123846/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/09/campagne-de-mesure-du-potentiel-en.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/357868637238123846'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/357868637238123846'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/09/campagne-de-mesure-du-potentiel-en.html' title='Campagne de mesure du  potentiel en  circuit fermé  (ON)'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-4483319022282262731</id><published>2011-08-15T14:08:00.000+01:00</published><updated>2011-08-15T14:08:47.239+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Inspection et contrôle des postes"/><title type='text'>Inspection et contrôle des postes</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le&amp;nbsp; contrôle&amp;nbsp; des&amp;nbsp; postes&amp;nbsp; de&amp;nbsp; protection&amp;nbsp; cathodique&amp;nbsp; consiste&amp;nbsp; a effectuer&amp;nbsp; des&amp;nbsp; inspections visuelles&amp;nbsp; et&amp;nbsp; des mesures&amp;nbsp; permettant&amp;nbsp; le maintien des&amp;nbsp; paramètres de&amp;nbsp; fonctionnement&amp;nbsp; de&amp;nbsp; ces postes, et&amp;nbsp; l&#39;&amp;nbsp; intervention sur ces&amp;nbsp; derniers en cas des&amp;nbsp; arrêts&amp;nbsp; suites à des pannes telles&amp;nbsp; que: &lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;- Coupure de&amp;nbsp; l&#39;énergie électrique, &lt;br /&gt;
- Coupure de câbles du circuit (câble négatif ou positif), &lt;br /&gt;
- Pont de diodes défectueux, &lt;br /&gt;
- Fusibles d&#39; alimentation ou&amp;nbsp; de protection grilles, &lt;br /&gt;
- Autres anomalies au niveau du&amp;nbsp; poste telles que: infiltration d&#39;eau , fuite d&#39;huile sur le TR poteau, présence d&#39;herbes dans&amp;nbsp; la zone&amp;nbsp; de&amp;nbsp; l&#39;abri, clôture etc...&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Les&amp;nbsp; paramètres à relever au niveau des postes sont&amp;nbsp; les suivants&amp;nbsp; : &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;- Tension&amp;nbsp; d&#39; alimentation&amp;nbsp; entre&amp;nbsp; phases&amp;nbsp; et&amp;nbsp; entre&amp;nbsp; phases&amp;nbsp; et&amp;nbsp; neutre&amp;nbsp; des&amp;nbsp; transformateurs redresseurs.&lt;br /&gt;
&lt;br /&gt;
- Température d&#39;huile des&amp;nbsp; transformateurs redresseurs à bain d&#39;huile.&lt;br /&gt;
&lt;br /&gt;
- Tension de fonctionnement&amp;nbsp; (valeur lue&amp;nbsp; sur&amp;nbsp; cadran et mesurée) .&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;- Courant débité (valeur lue&amp;nbsp; sur&amp;nbsp; cadran et mesurée),&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;- Potentiel&amp;nbsp; de&amp;nbsp; la&amp;nbsp; conduite en circuit&amp;nbsp; fermé&amp;nbsp; et&amp;nbsp; en circuit ouvert (ON/OFF)&amp;nbsp; au&amp;nbsp; point de&amp;nbsp; soutirage. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
- Relevés de&amp;nbsp; la consommation de&amp;nbsp; l&#39; énergie électrique. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; - Relevés des&amp;nbsp; compteurs horaires &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; - Compteur horaire insuffisance niveau de&amp;nbsp; protection. &lt;br /&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp; - Compteur horaire manque de&amp;nbsp; courant de&amp;nbsp; protection. &lt;br /&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp; - Compteur horaire manque énergie électrique. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Remarque:&lt;/b&gt; Tous ces relevés sont dûment renseignes sur des&amp;nbsp; fiches&amp;nbsp; de contrôle présentés dans chaque poste de protection cathodique. &lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;L&#39;inspection&amp;nbsp; des&amp;nbsp; postes&amp;nbsp; de&amp;nbsp; protection&amp;nbsp; cathodique&amp;nbsp; est mensuelle&amp;nbsp; ou&amp;nbsp; bimensuelle&amp;nbsp; selon l&#39; agressivité du sol.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Au cours de&amp;nbsp; ces&amp;nbsp; inspections,&amp;nbsp; les&amp;nbsp; relevés des compteurs horaires permettent de&amp;nbsp; calculer les&amp;nbsp; temps d&#39;arrêt des&amp;nbsp; postes de protection cathodique entre deux inspections successives.&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Les relevés des compteurs horaires doivent être portes dans un&amp;nbsp; tableau permettant ainsi le&amp;nbsp; suivi de près du&amp;nbsp; temps d&#39;arrêt de chaque poste.&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Comme la&amp;nbsp; résistivité du&amp;nbsp; sol&amp;nbsp; est un paramètre&amp;nbsp; important,&amp;nbsp; il est nécessaire d&#39;effectuer une campagne décennale de&amp;nbsp; mesure de&amp;nbsp; la&amp;nbsp; résistivité du&amp;nbsp; sol&amp;nbsp; le&amp;nbsp; long des ouvrages.&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/4483319022282262731/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/inspection-et-controle-des-postes.html#comment-form' title='1 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/4483319022282262731'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/4483319022282262731'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/inspection-et-controle-des-postes.html' title='Inspection et contrôle des postes'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-8389012706257137555</id><published>2011-08-11T12:45:00.000+01:00</published><updated>2011-08-11T12:45:26.337+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Procédure de contrôle du PC"/><title type='text'>PROCEDURE  DE  CONTROLE DE  LA  PROTECTION</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Pour&amp;nbsp; que&amp;nbsp; la&amp;nbsp; protection&amp;nbsp; cathodique&amp;nbsp; des&amp;nbsp; structures&amp;nbsp; enterrées&amp;nbsp; soit&amp;nbsp; efficace,&amp;nbsp; il&amp;nbsp; est nécessaire&amp;nbsp; que&amp;nbsp; les&amp;nbsp; différents&amp;nbsp; éléments&amp;nbsp; qui&amp;nbsp; la&amp;nbsp; composent&amp;nbsp; fonctionnent&amp;nbsp; correctement et&amp;nbsp; en permanence. Le&amp;nbsp; contrôle&amp;nbsp; de&amp;nbsp; la&amp;nbsp; protection&amp;nbsp; cathodique porte&amp;nbsp; essentiellement&amp;nbsp; sur&amp;nbsp; les&amp;nbsp; points suivants&amp;nbsp; :&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le&amp;nbsp; fonctionnement correct et permanent des postes de protection cathodique (inspection et contrôle des&amp;nbsp; postes)&amp;nbsp; ;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;La&amp;nbsp; mesure&amp;nbsp; au&amp;nbsp; potentiel&amp;nbsp; de&amp;nbsp; l&#39;ouvrage&amp;nbsp; a protéger&amp;nbsp; (campagne&amp;nbsp; de&amp;nbsp; mesure&amp;nbsp; du&amp;nbsp; potentiel «&amp;nbsp; ON» deux&amp;nbsp; fois&amp;nbsp; par an,&amp;nbsp; une&amp;nbsp; campagne hivernales et une&amp;nbsp; estivale), et&amp;nbsp; le maintien de&amp;nbsp; ce potentiel à des valeurs acceptables sur toutes&amp;nbsp; les&amp;nbsp; surfaces à protéger ;&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
La&amp;nbsp; mesure&amp;nbsp; mensuelle&amp;nbsp; du&amp;nbsp; potentiel&amp;nbsp; des&amp;nbsp; ouvrages&amp;nbsp; concentres&amp;nbsp; (campagne&amp;nbsp; mensuelle&amp;nbsp; de mesure&amp;nbsp; du&amp;nbsp; potentiel&amp;nbsp; «&amp;nbsp; ON »),&amp;nbsp; et&amp;nbsp; le maintien&amp;nbsp; de&amp;nbsp; ce&amp;nbsp; potentiel&amp;nbsp; à des&amp;nbsp; valeurs&amp;nbsp; acceptables sur toutes&amp;nbsp; les surfaces à protéger ;&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
La mesure quinquennale du&amp;nbsp; potentiel « ON/OFF}) de&amp;nbsp; l&#39; ouvrage&amp;nbsp; ; &lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Les&amp;nbsp; mesures&amp;nbsp; périodiques&amp;nbsp; des&amp;nbsp; prises&amp;nbsp; de&amp;nbsp; terre&amp;nbsp; des&amp;nbsp; postes&amp;nbsp; de&amp;nbsp; protection&amp;nbsp; cathodique (résistances des mises à la terre et celles des&amp;nbsp; déversoirs). &lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/8389012706257137555/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/procedure-de-controle-de-la-protection.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/8389012706257137555'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/8389012706257137555'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/procedure-de-controle-de-la-protection.html' title='PROCEDURE  DE  CONTROLE DE  LA  PROTECTION'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-4161218032345870027</id><published>2011-08-08T13:40:00.000+01:00</published><updated>2011-08-08T13:40:58.927+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Effecacité de PC"/><title type='text'>EFFICACITE DE LA PROTECTION</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span closure_uid_duo04q=&quot;182&quot; style=&quot;font-size: large;&quot;&gt;L&#39;efficacité et la fiabilité de la protection cathodique sont liées en grande partie :&lt;/span&gt;&lt;/div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/span&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span closure_uid_duo04q=&quot;181&quot; style=&quot;font-size: large;&quot;&gt;▪&amp;nbsp; au choix des techniques appropriées (anodes sacrificielles, courant imposé, drainage, revêtements éventuellement associés…),&lt;/span&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span closure_uid_duo04q=&quot;185&quot; style=&quot;font-size: large;&quot;&gt;▪&amp;nbsp; à la qualité de la conception du système,&lt;/span&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;▪&amp;nbsp; à sa réalisation,&lt;/span&gt;&lt;/div&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;br /&gt;
&amp;nbsp;&lt;/span&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span closure_uid_duo04q=&quot;203&quot; style=&quot;font-size: large;&quot;&gt;▪&amp;nbsp; à son contrôle en service (système&amp;nbsp; de protection, structure protégée et revêtements éventuels),&lt;/span&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div closure_uid_duo04q=&quot;133&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Or, ces critères dépendent fortement&amp;nbsp; de la compétence des personnes et des entreprises intervenantes ainsi que du respect des standards reconnus par la profession.&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/4161218032345870027/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/efficacite-de-la-protection.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/4161218032345870027'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/4161218032345870027'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/efficacite-de-la-protection.html' title='EFFICACITE DE LA PROTECTION'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-1505770190532039798</id><published>2011-08-06T10:21:00.000+01:00</published><updated>2011-09-21T15:54:52.932+01:00</updated><title type='text'>Blogger Buzz: Blogger integrates with Amazon Associates</title><content type='html'>&lt;a href=&quot;http://buzz.blogger.com/2009/12/blogger-integrates-with-amazon.html&quot;&gt;Blogger Buzz: Blogger integrates with Amazon Associates&lt;/a&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/1505770190532039798/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/blogger-buzz-blogger-integrates-with.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/1505770190532039798'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/1505770190532039798'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/blogger-buzz-blogger-integrates-with.html' title='Blogger Buzz: Blogger integrates with Amazon Associates'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-7319333962311253813</id><published>2011-08-06T10:04:00.001+01:00</published><updated>2011-08-09T15:21:26.002+01:00</updated><title type='text'>Pipelines technologie: CONTROLES DE PROTECTION CATHODIQUE</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 dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;a href=&quot;http://pipelines-corrosion.blogspot.com/2011/08/controles-de-protection-cathodique.html?spref=bl&quot;&gt;Pipelines technologie: CONTROLES DE PROTECTION CATHODIQUE&lt;/a&gt;: &quot;Le contrôle porte essentiellement sur les points suivants : ▪ Le fonctionnement correct et permanent des dispositifs produisant les potent...&quot;&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/7319333962311253813/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/pipelines-technologie-controles-de.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/7319333962311253813'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/7319333962311253813'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/pipelines-technologie-controles-de.html' title='Pipelines technologie: CONTROLES DE PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-609411925458842636</id><published>2011-08-06T09:49:00.000+01:00</published><updated>2011-08-06T09:49:25.574+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Controle de protection cathodique"/><title type='text'>CONTROLES DE PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;div closure_uid_zib47n=&quot;142&quot; style=&quot;text-align: justify;&quot;&gt;Le contrôle porte essentiellement sur les points suivants :&lt;/div&gt;&lt;div closure_uid_zib47n=&quot;142&quot; style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; Le fonctionnement correct et permanent des dispositifs produisant les potentiels d&#39;immunité attendus,&lt;/div&gt;&lt;div closure_uid_zib47n=&quot;142&quot; style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; La mesure du potentiel du métal de la structure devant respecter les valeur de la protection cathodique,&lt;/div&gt;&lt;div closure_uid_zib47n=&quot;142&quot; style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; La vérification du maintien de ce potentiel à des valeurs acceptables sur toute la surface du métal à protéger,&lt;/div&gt;&lt;div closure_uid_zib47n=&quot;142&quot; style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; Le contrôle et le suivi du débit de courant.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div closure_uid_zib47n=&quot;147&quot; style=&quot;text-align: justify;&quot;&gt;Dans la plupart des cas, on réalise&amp;nbsp;des points&amp;nbsp; de mesures aménagés où des prises de potentiels installées sont en règle générale régulièrement répartis, mais aussi aux points particuliers&amp;nbsp; pouvant devenir des points critiques (croisement avec d&#39;autres structures, passages sous gaines …).&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Les conditions de corrosion du milieu peuvent évoluer en raison de :&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; La résistivité des terrains pouvant varier suivant les conditions météorologiques,&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; Le vieillissement du revêtement,&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; La présence des voies ferrées électrifiées en courant continu,&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; La pose dans le voisinages d&#39;autres structures protégées ou non (modification de la configuration du site).&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Toutes ces causes font varier le potentiel structure-sol, et c&#39;est le cas notamment des courants vagabonds qui provoquent des variations importantes et parfois très rapides.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div closure_uid_zib47n=&quot;148&quot; style=&quot;text-align: justify;&quot;&gt;La mesure des variations ainsi que&amp;nbsp; l&#39;analyse et la mise en œuvre des corrections nécessitent la maîtrise des techniques pointues et doivent être confiées aux spécialistes reconnus par la profession.&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/609411925458842636/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/controles-de-protection-cathodique.html#comment-form' title='1 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/609411925458842636'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/609411925458842636'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/controles-de-protection-cathodique.html' title='CONTROLES DE PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-2421686045294926433</id><published>2011-08-04T18:17:00.000+01:00</published><updated>2011-08-04T18:17:29.855+01:00</updated><title type='text'>Pipelines technologie: FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTI...</title><content type='html'>&lt;a href=&quot;http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_2877.html?spref=bl&quot;&gt;Pipelines technologie: FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTI...&lt;/a&gt;: &quot;L&#39;influence de la protection cathodique entre structures métalliques voisines La proximité de structures métalliques dans un électrolyte ...&quot;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/2421686045294926433/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/pipelines-technologie-facteurs-de.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2421686045294926433'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2421686045294926433'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/pipelines-technologie-facteurs-de.html' title='Pipelines technologie: FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTI...'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-2522641310535850808</id><published>2011-08-03T12:21:00.000+01:00</published><updated>2011-08-03T12:21:48.746+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Facteurs influent sur la PC 6"/><title type='text'>FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;L&#39;influence d&#39;une source de courant alternatif&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;La norme EN 12954 :2001 précise que « dans le cas d’influences de longue durée du courant alternatif sur des structures métalliques, il est nécessaire de prendre en compte la&amp;nbsp; possibilité d’une corrosion induite par le courant alternatif ».&lt;br /&gt;
C’est le cas en particulier des canalisations enterrées en acier qui sont susceptibles de subir ces influences au voisinage de lignes haute tension, de centrales électriques ou de système de traction.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Des préconisations et mesures sont données pour évaluer le risque de corrosion :&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; Effectuer des mesures du potentiel de&amp;nbsp; l’électrode de la structure avec un équipement approprié afin de s’assurer que les critères de potentiel soient bien atteints en présence de courant alternatif sur la structure;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; La probabilité d’une corrosion peut être négligeable si la densité de courant alternatif relative à une surface nue de 1 cm² est inférieure à 30 A/m² et si le potentiel d’électrode de la structure satisfait aux critères de la protection cathodique;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; Sur les structures protégées cathodiquement et soumises à la présence de courant alternatif, une densité de courant de protection plus élevée peut s’avérer nécessaire pour atteindre le potentiel de protection;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; Les structures comportant un petit nombre de défauts de revêtement de petite taille peuvent présenter un risque supérieur&amp;nbsp; de corrosion due au courant alternatif.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/2522641310535850808/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_1539.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2522641310535850808'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2522641310535850808'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_1539.html' title='FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-4560569381377638997</id><published>2011-08-03T12:13:00.000+01:00</published><updated>2011-08-03T12:13:07.920+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Facteurs influent sur la PC 5"/><title type='text'>FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;L&#39;influence d&#39;une source de courant continu&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;Il existe dans le sol des courants&amp;nbsp; liés à des fuites électriques provenant d&#39;installations alimentées&amp;nbsp; en courant continu mal isolées par rapport au sol. Ils sont particulièrement fréquents aux abords des lignes ferrées&amp;nbsp; électrifiées. Ces courants sont généralement variables dans leur intensité, leur direction et le trajet qu&#39;ils parcourent et dans le temps. Ces courants sont appelés&amp;nbsp; &lt;b&gt;courants vagabonds&lt;/b&gt;. Ces courants se déplacent avec la motrice qui leur donne naissance et créent un danger pour les structures à proximité dans le sol. Ces passages de courant conduisent à la formation de deux cellules d&#39;électrolyse qui, dans le cas du déplacement du courant vagabond s&#39;effectuant de l&#39;ouvrage vers le rail, ont pour effet de rendre la canalisation&amp;nbsp; anodique, donc dans une situation de corrosion.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Pour lutter contre l&#39;influence des courants vagabonds, on peut agir à la source en isolant au mieux la partie émettrice des courants vagabonds, ou recourir aux dispositifs de limitation de types passifs ou actifs suivants:&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Passifs: &lt;/b&gt;&lt;br /&gt;
▪&amp;nbsp; Des prises de terre polarisées qui permettent de faciliter l&#39;évacuation des courants qui ont emprunté une canalisation.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Actifs:&lt;/b&gt;&lt;br /&gt;
▪&amp;nbsp; Système de régularisation ou de drainage de courant qui permet de limiter le courant de transit.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/4560569381377638997/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_7485.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/4560569381377638997'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/4560569381377638997'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_7485.html' title='FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-3779944425142527438</id><published>2011-08-03T12:02:00.000+01:00</published><updated>2011-08-03T12:02:21.682+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Facteurs influent sur la PC 4"/><title type='text'>FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;L&#39;influence de la protection cathodique entre structures métalliques voisines&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;La proximité de structures métalliques&amp;nbsp; dans un électrolyte commun (sol, eau de mer) peut conduire à des interférences électriques néfastes quand la protection cathodique est appliquée à l&#39;une ou à l&#39;autre sans précaution suffisante. Le courant électrique a&amp;nbsp; tendance à circuler dans les conducteurs qui offrent une résistance minimale. Cela se traduit par la circulation de courants non contrôlés qui protègent l&#39;ouvrage. La situation peut engendrer la corrosion du côté non protégé, situation&amp;nbsp; semblable à l&#39;exemple des canalisations isolées. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Pour éviter ce problème il faut installer des prises d&#39;équipotentiel entre ces installations, équipées des résistances pour réglage et maitrise du courant.&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/3779944425142527438/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_2877.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/3779944425142527438'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/3779944425142527438'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_2877.html' title='FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-1546798349108622437</id><published>2011-08-03T11:50:00.000+01:00</published><updated>2011-08-03T11:50:02.872+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Facteurs influent sur la PC 3"/><title type='text'>FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;La perte d&#39;adhérence des revêtements&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;La perte d&#39;adhérence des revêtements associés à la protection cathodique peut intervenir dans le cas où ces revêtements ne résistent pas à l&#39;alcalinisation du milieu crée par les réactions cathodiques. Le choix du revêtement approprié s&#39;appuie avant tout sur un retour d&#39;expérience suffisant.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Une mauvaise adhérence de revêtement, ou un revêtement dégradé présente plusieurs défauts, influe directement sur le besoin en courant de protection, d&#39;où sur l&#39;efficacité de la protection cathodique.&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/1546798349108622437/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_9215.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/1546798349108622437'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/1546798349108622437'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_9215.html' title='FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-8336204802082043955</id><published>2011-08-03T11:35:00.000+01:00</published><updated>2011-08-03T11:35:31.112+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Facteurs influent sur la PC 2"/><title type='text'>FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;La continuité électrique insuffisante du système&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;b&gt;Dans l&#39;électrolyte:&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;Cette insuffisance peut intervenir dans l&#39;électrolyte où il faut s&#39;assurer de la conductivité électrique dans&amp;nbsp; l&#39;ensemble de la structure à protéger et les anodes.&lt;/div&gt;&amp;nbsp;&lt;div style=&quot;text-align: justify;&quot;&gt;Le cas peut être critique&amp;nbsp; lorsque le milieu électrolytique corrosif ne vient qu&#39;épisodiquement ou partiellement&amp;nbsp; en contact du métal (condensations, projections, certaines zones de dessous des fonds de bacs horizontaux de stockage) ou quand les anodes risquent d&#39;être recouvertes d&#39;un milieu isolant (hydrocarbures). Les corrosions entraînées par une déficience locale de protection due à une forte résistance au passage du&amp;nbsp; courant peuvent être très gênantes dans le cas des canalisations enterrées en milieu peu conducteur dont le revêtement s&#39;est décollé faisant écran au passage d&#39;un courant de protection suffisant pour assurer la protection&amp;nbsp; dans les zones les plus difficilement accessibles.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Dans l&#39;ouvrage à protéger:&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Cette insuffisance peut aussi provenir de la&amp;nbsp; structure à protéger où il faut s&#39;assurer que la conductivité électrique&amp;nbsp; soit effective en tous&amp;nbsp; points de la structure. Des précautions peuvent être entreprises telles que l&#39;emploi de pièces anodisées pour lesquelles un simple contact est insuffisant. Dans le cas des structures complexes, il est difficile de déterminer la qualité de la continuité entre toutes les parties, les conséquences d&#39;une continuité insuffisante peuvent être une aggravation locale de la corrosion puisqu&#39;elle conduit à une sortie de courant (zone anodique). &lt;br /&gt;
Dans le cas de figure classique d&#39;emploi de raccords isolants entre différents ouvrages, si un pontage électrolytique existe permettant le passage d&#39;une partie du courant de protection vers l&#39;ouvrage voisin isolé, le retour de ce courant&amp;nbsp; au travers du raccord isolant provoque la corrosion du côté non protégé. Cette raison&lt;br /&gt;
conduit à déconseiller l&#39;emploi de raccord isolant enterré ou immergé.&amp;nbsp;&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Mais les cas les plus fréquents en pratique concernent la présence d&#39;eau dans les canalisations, venant court-circuiter l&#39;intérieur du raccord isolant et provoquer des perforations rapides. Pour éviter ce risque, l&#39;emploi d&#39;un revêtement interne de longueur suffisante du côté du joint soumis à la protection cathodique doit s&#39;appliquer.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/8336204802082043955/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_03.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/8336204802082043955'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/8336204802082043955'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de_03.html' title='FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-1386929017917377957</id><published>2011-08-03T11:20:00.000+01:00</published><updated>2011-08-03T11:20:19.468+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Facteurs influent sur la PC"/><title type='text'>FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;L&#39;efficacité de la protection cathodique, en principe idéale pour maîtriser la corrosion en milieu aqueux, peut être influencée par des facteurs de limitations suivants:&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; La continuité électrique insuffisante du système,&lt;br /&gt;
▪&amp;nbsp; La perte d&#39;adhérence des revêtements,&lt;br /&gt;
▪&amp;nbsp; L&#39;influence de la protection cathodique entre structures métalliques voisines&lt;br /&gt;
▪&amp;nbsp; L&#39;influence d&#39;une source de courant continu,&lt;br /&gt;
▪&amp;nbsp; L&#39;influence d&#39;une source de courant alternatif.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Les opérations régulières de suivi et d&#39;entretien du système de protection cathodique permettent de surveiller ces facteurs d&#39;influence et de maintenir l&#39;efficacité du système de protection dans le temps.&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/1386929017917377957/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/1386929017917377957'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/1386929017917377957'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/facteurs-de-limitation-defficacite-de.html' title='FACTEURS DE LIMITATION D&#39;EFFICACITE DE LA PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-4523439994726629994</id><published>2011-08-03T10:57:00.000+01:00</published><updated>2011-08-03T10:57:50.565+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Composition d&#39;un poste de soutirage"/><title type='text'>COMPOSITION TYPIQUE D&#39;UN POSTE DE SOUTIRAGE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Un poste de soutirage comprend :&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; Une source d&#39;énergie,&lt;br /&gt;
▪&amp;nbsp; Un déversoir,&lt;br /&gt;
▪&amp;nbsp; Des câbles de liaison,&lt;br /&gt;
▪&amp;nbsp; Un appareillage électrique auxiliaire.&lt;br /&gt;
&lt;br /&gt;
Etant accessible par le personnel de&amp;nbsp; maintenance, il doit se conformer aux réglementations de sécurité électrique en vigueur.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;En pratique, la source d&#39;énergie peut être apportée par :&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; Le réseau local de distribution,&lt;br /&gt;
▪&amp;nbsp; Des panneaux solaires, associés à des batteries électriques en tampon,&lt;br /&gt;
▪&amp;nbsp; Des groupes électrogènes,&lt;br /&gt;
▪&amp;nbsp; Des turbogénérateurs,&lt;br /&gt;
▪&amp;nbsp; Des générateurs thermoélectriques,&lt;br /&gt;
▪&amp;nbsp; Des éoliennes,&lt;br /&gt;
▪&amp;nbsp; Des piles à durée de vie limitée à quelques années.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le&amp;nbsp; déversoir utilisé est une masse de matériau&amp;nbsp; conducteur d&#39;électricité dont le rôle est d&#39;injecter le courant dans le milieu où se trouve la structure à protéger. Sa résistance de contact au sol doit être la&amp;nbsp; plus faible possible et sa masse est déterminée pour avoir la longévité souhaitée. Les matériaux les plus couramment utilisés sont :&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; L&#39;acier (rails, tubes …),&lt;br /&gt;
▪&amp;nbsp; Le graphite,&lt;br /&gt;
▪&amp;nbsp; Le ferro silicium, etc.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
La résistance du déversoir, faible en pratique (quelques ohms en général) doit être déterminée fonction du besoin en courant et doit être définie lors de l’étude.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;La section de câble doit être déterminée en rapport avec la chute de tension admissible (loi d&#39;ohm), de l&#39;échauffement et des contraintes mécaniques.&lt;br /&gt;
La nature de l&#39;isolant des câbles doit être déterminée en fonction du milieu (présence de chlore dans le sol, .).&amp;nbsp; Les gaines les plus couramment utilisées sont de type PVC.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le poste de soutirage est équipé d&#39;appareillages électriques auxiliaires, qui servent généralement à la protection (para-surtenseurs …), à la coupure générale ou à la coupure des sous-ensembles, ou aux mesures qui ont pour but d&#39;indiquer :&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; La tension d&#39;alimentation,&lt;br /&gt;
▪&amp;nbsp; La tension d&#39;utilisation (&amp;lt;120 V continu),&lt;br /&gt;
▪&amp;nbsp; Le courant débité,&lt;br /&gt;
▪&amp;nbsp; Le potentiel de structure,&lt;br /&gt;
▪&amp;nbsp; Le temps de fonctionnement. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/4523439994726629994/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/composition-typique-dun-poste-de.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/4523439994726629994'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/4523439994726629994'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/composition-typique-dun-poste-de.html' title='COMPOSITION TYPIQUE D&#39;UN POSTE DE SOUTIRAGE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-1814151052264656820</id><published>2011-08-03T10:39:00.000+01:00</published><updated>2011-08-03T10:39:59.756+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Poaste de soutirage"/><title type='text'>REALISATION DES SOUTIRAGES</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;Paramètres pour le dimensionnement de la protection&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Il s&#39;agit de mesurer le besoin en courant cathodique de la structure, c&#39;est à dire le courant qu&#39;elle doit recevoir pour que le seuil de protection soit atteint.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le besoin en courant de protection sert&amp;nbsp; à la détermination de la masse et du nombre d&#39;anodes, ainsi qu&#39;au dimensionnement électrique de la source de courant du poste de soutirage (protection par courant imposé).&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le courant délivré doit être estimé au mieux, non seulement pour des considérations économiques, mais aussi à cause de certains effets néfastes tel que le décollement des revêtements lorsque le courant est trop important.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;u&gt;&lt;b&gt;Détermination pratique des paramètres&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Avant la réalisation du soutirage, une bonne pratique est de procéder à un essai in situ au moyen d&#39;une installation provisoire. Les résultats servent ensuite à définir l&#39;installation. Connaissant le courant à débiter par le poste de soutirage, on peut fixer ses caractéristiques en appliquant un coefficient de sécurité qui tient compte, en particulier, du vieillissement du revêtement, des défauts possibles, et d&#39;éventuelles modifications à venir de la structure protégée.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Lors de la conception du système, il est important de noter que :&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; Certains revêtements ne supportent&amp;nbsp; pas des potentiels de protection trop négatifs,&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; La répartition de postes de soutirage peut s&#39;avérer dans certains cas nécessaire pour protéger les structures de grande longueur, connaissant le caractère exponentiel de l&#39;atténuation en fonction de la longueur.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;u&gt;&lt;b&gt;Implantation des postes de soutirage&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
L&#39;implantation d&#39;un poste de soutirage doit tenir compte des critères pratiques suivants :&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; Possibilité d&#39;occupation du sol,&lt;br /&gt;
▪&amp;nbsp; Terrain de faible résistivité,&lt;br /&gt;
▪&amp;nbsp; Stabilité du terrain d&#39;accueil,&lt;br /&gt;
▪&amp;nbsp; Risque d&#39;inondation, ou d&#39;écoulement des eaux sur le terrain pouvant pénétrer dans le poste de soutirage,&lt;br /&gt;
▪&amp;nbsp; Disponibilité et coût de l&#39;alimentation en énergie électrique,&lt;br /&gt;
▪&amp;nbsp; Facilité d&#39;accès pour la maintenance et la surveillance humaine.&lt;br /&gt;
▪&amp;nbsp; Si possible, éviter l&#39;installation du&amp;nbsp; poste de soutirage à l&#39;extrémité d&#39;une conduite donnant lieu à une&amp;nbsp; mauvaise répartition des potentiels et donc, une mauvaise utilisation du poste.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;br /&gt;
&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/1814151052264656820/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/realisation-des-soutirages.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/1814151052264656820'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/1814151052264656820'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/realisation-des-soutirages.html' title='REALISATION DES SOUTIRAGES'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-3805162629530084032</id><published>2011-08-03T10:17:00.000+01:00</published><updated>2011-08-03T10:17:08.364+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Protection cathodique par courant imposé"/><title type='text'>SYSTEMES DE PROTECTION PAR COURANT IMPOSE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;PRINCIPES&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;La protection par courant imposé (ou&amp;nbsp; de soutirage) utilise une source d&#39;énergie électrique en courant continu qui débite dans un circuit comprenant :&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; Un déversoir (ou masse anodique),&lt;br /&gt;
▪&amp;nbsp; L&#39;électrolyte (sol ou eau),&lt;br /&gt;
▪&amp;nbsp; La structure à protéger.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le pôle positif de la source est relié au déversoir alors que le pôle négatif est relié à la structure à protéger.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le courant venant du déversoir traverse l&#39;électrolyte, puis entre dans la structure créant ainsi un abaissement de potentiel recherché correspondant à l&#39;immunité du métal.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Par exemple, pour de l&#39;acier dans un sol type, la différence de potentiel (ddp) entre l&#39;électrode de référence au sulfate de cuivre saturé est inférieur à – 0,850 V en tous points de la structure. En général, la valeur limite inférieure que l&#39;on cherche à atteindre est d&#39;environ -1 V.&lt;/div&gt;&lt;br /&gt;
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&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;img alt=&quot;&quot; border=&quot;0&quot; 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29zcrOXUkHLhwoWZzlhbWwv/XrVqlZaLBBobG5ubmzUmZlnWarUqp7/vvvs03riU4qnTaXU4mUza7fbKysqWlhZsqMAiDQ0Nw4YNS3sKGRzHlZWVnXvuubt27VJNXCrU1dU5HA6FIGtpabHb7eeee+64ceOUw7G5ufmyyy77zne+U11drZxy8eLFl1xyybnnnqsa9E1NTTRNm81mZYebm5vtdrvJZLJYLMoHXLVq1Q9/+EOTyaTq5B133FFRUWEymVpaWlhFh5ubm8eNG2cymWbNmqVwwJaWFjiUiM1mi0ajRodAL5ocTiaTVqsV7hMXh8DwUUdHR0VFxe7duzNd+csvvzx06NDvfOc7FEVdccUVTB8w7ERGJBKBkSfF84pVwO12ZwojnufdbrfZbHY6ndJe+rQpPR6P1WqFMXMKKaPRKHT1BYNB5QuLRqMMw9hstnA4rJBsw4YN1dXVJpPJ7XYrXyTGOBgMWq1Wn8+n/NNAVFgslkAgIMZn2rJ0PB53OBxWq1W5bUUQBJZlzWaz3++X/l3h4RcedYdBYCjq4GISGCGUTCYnTZpUUVGhkBu3tLSYzeZzzjln5MiR7e3t0T5CoZDMYZ/PJ0puMpkoioJxZlLnOY4rkmGhacMokUg4HA6Kojwej7IY4CSEO85cOxUEIRgMms1mmRhpU4ZCIZvNxjCMcnzH43GXy0VRFDSLKqSEVwzcjvIa0eFw2GKxmM3mVM9lDkciEbvdbrPZlEcQJZNJOLXD4Ui9nVJyeIACC4IQDocbGxtra2tramooirrwwgtramomTpx42WWXURRVVVVVW1s7b948juN4ns9WYPh54vG41WpVLlRzHGexWKqrqzU+F+npwHkY8s2yrNPppGkagpVhGK/XGwgEotGoamaiL7IwisViUCj1er3KmRV4LjMtrcOhUMhisdjtdtV4DYVCNE27XC7lXyGZTDqdTpPJxLLshg0bFHL+ZDLp9XqtViu8YhQIh8M0TdM0nSlHFR2ORCI0Tad1Ugq8OEwmk8fjyXQ7JeMwQig3gXme5zhu7ty55eXl8+fP37p1a1tbW3d3N0pHR0fHzp07lyxZUl5e/r3vfa+pqSkcDmsXWPy7qsaQTNtj0QTP86LbLpeLYRgobTqdTpZl810mF8MoGo1CzZNVa2gJhUJWq5Wm6dQsSOowQsjn85lMJpqmlcvDCCG/32+xWJxOp3KOCqaZTCYxn8yU88NPbLVa/X6/QraPMWZZFqrHyp5fd911GzduhCKVcgBEo1EoxbjdbuXbWbhwYWk47Ha77XZ7VgK/9tprDz300LBhwxoaGrZt25ZWWgX27du3bNmyiy666Oabb04tO2USGICsQPlXLwzRaDQQCLhcLpqmQWkoZeh7FrfbvXr1aqvVqlrKxX1ZkMvlyhSaYBTP8yCGqpNQUbRYLD6fT/nWotGozWZL7dVPdTgWizmdTtVSriAI8OJgGEa1XhMMBk0m05w5c5RvR6xIq94OFBDOP//81tZW5VMXjIwOBwKBioqKVatWYc0CP/744+Xl5UuWLDl8+HC29krp6upqaWkZNmzYQw89JJ5UWWBg7ty548eP1+fB6ARCKBwOezwei8Vis9k8Hg/HcbqUuqdPn26xWNK2KYiITTIOh0M5C1q3bh1N0xRFaSkPw8wW5RYmQRACgYBYkU5NIHU4HA5brVbVZjCe56EibbfblT2HooTZbPZ4PFOnTlUQmOM4m80GpRjl9yDUViDbL4GydCQSMZvN9913H9YmsN1u/8EPfnDDDTfs27dvIPZKOXz4cENDQ3l5+YsvvqhF4Hg8ft11102aNKloh38kk8lQKAQ+0zTt9/sHUrZXDaNAIAAZi4JpIuPHj6+urlZOCQpB07RCuCOEgsEgvLMUrhAcBoW0tJ/DyHy3262cT4K90FMFt5MpYKB4r3o7GONIJAIVJfF2it3hRCJhMpmampqwZoH/9V//NYeSsxY6OjoqKyuvueYaVYFB8g0bNlx44YXKuVMxADLbbDYtFb+0ZAoj6FiiKMrr9WovwCuPmoLuItVsH4CGK9V5o4sWLTKZTC6XS7k8DL8sRVGqnkNzd2qOKosZQRAgi9YyaBda9RwOh+x2it3hysrKmTNnYm0CT5s2bdy4cTpmv6l0dXVVV1c/8cQTqgJzHOd2u2OxmMViQaXQx4sxTiQSbrcb8o2sytipYYQQgvHkql24qWRyGAqQqt1F2hEr0jNmzICCnjKRSES1lAtvDZvNltZJadhwHAc1C+XbgYqA1WrN1IJQ1A6Hw+HKykpBELQI/MMf/nDatGldXV35Exjo7u6+7bbb1q9fn3oxMoHhjy6Xq2hL1GlJJBJQAvR4PBrfPtIwisViDMOYzWbVnphgMGiz2VJPkeowlIe1dCxpBF4xkE9Cz4XyqBItiOVhhRxV6jDLssrZPrxioItOoRZd1A5Du4IWga+77rqbbropU49RPvD5fFu3bpVeTFqBMcY8z5vN5pLbORr1ZaRa4gPCKB6PQxak/JXnnnvu0ksvHfh+3NLepmg06nK5PB6P7FzJZBJangaIcqdRNBodM2bM8OHDB34iaPCDKjesOaH6Gi1eh8PhMLTsa6kDT5w4sZACA/Pnz9++fTtcTCaBAa/Xm1VWzPO8aiZWGKLRqNlsVq15zp0712azaenCrampGTt2rC4LG0HFuKGhwW63Q9O07EWZSCTAPVUNVEkkEi6Xy+VySf8IpVy73X7FFVdUV1cPXCQYXjZq1Kjy8vJAIKDxvV+8Dtvtdp/Pp0XgysrKgwcPFlhghFB3d3dNTc2ePXuUBcYY8zw/fPhwLW1FyWSyvr6eoqhNmzbl/Bz1BeZXKmtcV1en/NKBxq0LL7zQarUO3CgpFotl9erVacPd5XLpO7tb2p4Eo6a9Xu/zzz9P07SON5VIJKqqqrSnL1KHE4nERRddNGfOHGWBp06desUVV3R0dBReYODw4cOVlZVQqcskMFxwZWWlsgYIoTFjxgwdOpSiqBtvvFE6dhpWzJVS4NEj8XjcZDIphKlCGEEOBkM1HnjggYFXO2WwLJv29cHzPE3T+p4LfmKoYng8HqijBgIB3W8q0yiuYDDIMIysmbBIHZ43b94VV1yhOpDD6XSuXbvWKIGBjo6O8ePHP/PMMwoCg4eTJk1SuHlBEBYsWHDeeeedc8458+bNE3WFFXMBcSKE3W4Xa1A0TTMM43K5IJrhWwP7IdKgnKelDaNYLAZ1Ua/XC63c8Bz0vbBMzVEbN268+uqr9T1XNBodN26crJSbj5tKfZ7i0NRgMCgrdBSpw2VlZYcOHUpNIRV4x44d5eXlha8Gp+JwOOx2e9pbggvGGD/zzDP/8i//otphw/P8smXLhgwZklVZGta+B9thsDSMc7LZbC6XC7Jx7UdLSyAQUKjrysIoEolA3iuroxbAYYSQ3++naXrGjBk1NTX6nisajd56662yP+bVYYQQVLkVmruL0eFwOOxwOFI/lgocj8enTJmydetWg/VFCCG0b9++8vLyTOvg4r4ymN/v19iyxfO8Xiu2xONxv98vzmGkaZpl2Wg0qu+KMGIYwUBxsc9GliyvDkNPDE3TPp8vHo/DIBx9zxWNRlNLW3lyuL29HfquHQ4Hx3EKtaeGhoaic5hhmNRXvkzgcDhcVVVltLxnmD17tsxPmcAYY57nLRZLIR5kZlBfvR2akV0ul/b2TwXcbvfKlSthDrBCQOfJ4ZUrV7IsC/PyxXspjMM8z19//fW639SiRYuGDx+uOpolFot5PJ6im/MgCILZbJa9dWQCY4yvuuqqnTt3Gm3uGfbt2ydt9UkVGLDZbPpOORwIgiBEo1FxNwzll70yDocDhmQpH2Hu3Ln5cPjyyy9Pzfbz7TDP8zAp8pprrsmHw8rt/GJXfDAYLLp8GOZ8Sf+aKnAymSwvLzdaWzk1NTVQY8kkMM7ciGo44XDY6XTCGt05FLOVq2TiaMF8ZFkcxz344IOpf8+fw4lEAsZ4wajpwrRpiYRCIVj4QSyrFl19OBAISKM8VWCMcTAYXLJkidHOylm/fr24wCJOJzDGOBqNyt5QRUU8Hoc6mGzFJlUyhRFCCMYbQU9MIdul8+TwlClTYMaSGI0FczgSicC0KllNs+gcls4dSSswxnjmzJltbW1KPh0/9OIrh7TKl1XizBw+fLisrExBYIyxIAhlZWWFeJYDgOd5hmFSxy0qkBpGMIMfhkmJpdxB4HBNTQ3q30+eb4ela4OlHV9ddA7bbDYoy2USWBAE9S6l2EZqY0yrfFklVmTatGnxeFx5sMcFF1yg5VkYu5K4IAhWq1X7gnvSMIKJO9JJsyKDwOGCtUvD8+Q4DmYsKfwWReew2WzGiqtSRqPR+vp6mTzHXvL3jniY9cs30bvh5RRFUQ889aDL5aKo5Tt+8+CP9nwIujLP/gUdjT46FlLf88L7vYnZjqNHft8v2dG9D8PX/+ftVwM1kH7Jbw73KDi8fv36+vp65cEedrtddbWn8ePHT506VbfnmhPQ26wxMYRRLBZzu91WqzVTT3L+HIY6qs/nE/9e0g43NjYuXbrUarWqLjOAi81h6H1REBhjzHHcsmXLUrPS5ds7u3uOdqx9bB/fm7V+/PvV1NqXjvX0fBjxrWxLQrqKpw8c/MX/c23v7EHowz0/euB3H4n5sCyZ+PWDv5zlfu5QD0LH9z1GPbbveGaHt27dmmlsENyUIAgVFRU7duxIm+YnP/lJeXk5RVHf//73YeVafZ9vVgiCgDSPAZ47d+7YsWPtdrvybGGfz5cPhydOnAgz+KUvx8I4HAqFRo4cqftNLViwoL6+XmNZrLgcTiQSFRUVCgJjjNeuXdvS0iKT55O/cHMgp6x5av+xMw4vbX0nVU552Tmzw/D12EbJ3LAlv1FYnqutrQ02f5IhCux0Om+55Za0A266urr++Z//+ZxzzjnnnHMmTJggLi5tNpvhzCaTiZEAC1ayLBsOh2Hen+6/h3YcDofywDKY83DxxRfnw+FZs2alZlb5dhhWF3I6nStXrixkuzTGuKjHWm7evHncuHEKAiOEaJretGlTf3d69j/d8OtOhE68+/x91MbYGYc9z7+LEDq69+FbdyQQQh+1/wc4/MDvPkIIndj3+IJfd4oOy5KJX49tpFqgjJ3YceeGVxXy4YMHD9bW1squWSpwJBIJBoOZWn0FQVizZo3JZLr44osz5YGyyQ9wcLfbDWLD+Epx+DTLsoWZIKE858HpdFIU5fF47rnnnlKvDzc0NPj9fljgDlwqZN8SLDMgG8VYXA7DM1IQGPKf1NEdXb+9ry+jXNmWROj/di6hqKX+e0FCdOi/b6OosrKyCy64oOLpA+id1jt7Ey/Y1tkDiZeH35UlEx1G74aX9R29t8Kcge7u7u9///vSa5YJjDVsscfz/NKlS//t3/4t5+eYTCaj0SicSFyVFlaQh7HTuludac4DDPAUl8IrZJvWxo0bJ06cqO+5YM6DbGW/wjjMcRwMg0stxBWXw21tbRaLRUHgeDx+++23p+1Y6jn+4TvvfCRmkj0njh0/Kfn4k6MffHSsR5L6o/eS/MmUxLJkZzhx5L33jpxQ8LeXUaNGidecKjA2YmNOAPZnZlkWxvfQNO3xeEKhENJj4qssjKAvBHYGkr4vCuAwLPhsNpvzNOfh9ttvl/0xrw6Lq+rSNJ3pLMXlcCgUmjt3buoHSFK6ttlsKp3DhiI6nFZgbJzDMhKJhN/vh7UXnU5nIBAYyELT0jkP4hS51GR5dRgh5Pf7YV4+6lt4VN9zFbJvqa2tDTrY7Xa7cidfce3zkPYZIYnAbre7vr4+pT5cLIj14UwC46JxWASGEIDM0LCMss+ZGxoaVqxYAVsNKUxRzJPDPp8PRoP5fD6xLbdgDt988815mvOguuQlrK8wbNiwIprzAIvaSP+E+gvMcZzf74eG6yKko6ND3OE2rcA4P3GsF+FwGPYZhVV1tX/R4XCoboyAMV6wYEE+HB45cmTq7KsCOAxLvl155ZW639dTh/wAABNeSURBVJTL5VJu5xe74kOh0G233VZE+TDsbCj+H6UIjDHmOG758uVpBDr6vz9W7r1VoN9wy5OvrO9riM6Sbdu2wc7XmQTGGBfVE08LQkjcYlfjV5SrZAghr9dL03Q+pvhAPpz69/w5jPp2b7BarVzfBhH6nkjheUb7dlQWT1pc9WGMsclkgv+kFRhjHIlEFi9enFah93bd//SBk2k/UqFfl3F867JfvaU0HCsjTz31VG1trYLACCGz2XzgwIECPdEBgBByOp2qo8qATGEELUywfUSepvgUuG9pxowZ0C0sFjoK5jDMLWMYptj3eaBpmuf5TAJjjHmeHzVqVKq+d/X2/lSse/lMXtz94iOw1TBFLfjVX0+eGT55sIMdA+ldv3rrHXG4JeJfXjcB/t7434d60EcvPjKZoihqbFXVBRtjqLvfoMszR3uv93Tz5s1rb29XEJhhmEsvvVSha4fneb/fXzyLUcPWrap9UalhJO7ZK52XPwgcnjx5sqyWUQCHOY6DXtW0tZV+if/vV73xS41Z8Ojvkr2/27d//U/qx3/8TK/L+/r1DQ+81JP2Iwpj7HQ6Ozo6MgkMTJky5cCBA1KFj/z+QRi2cewlv3QQFr/3YWrNi90Indj3OPVoNNk3fDK2kVra+n89CB2LPko9+PsjffnwQW76rTsSvcMq/X/Y/58T7t/d1YN63mldRm2Mvdl/0GVX39Egz+7u7i4vL58zZ46CwPF4PNNSHslksqGhYciQIcU2OTEYDKpekjSMYNtrmqZT66iDwOFCznkQBAG2wnC5XAo5bT+HO7dQG2M9PT09Jz48sLmRun/vSYwxfm/HyvCHp3W7vG+P/fWNj79O+xGFMW5ubqZpWkFgjPGqVavuvfdeqcM9h3beWdY3DqO/ww/v5RHIXcfFeodP9rwauODp/fDN2M+ojbE+h/sNq7xt+/+sm/VfbyKEENr/9AUbY7JBl3/pG4wJbNu2bdSoUcoC79u3L+3qeXa73WQy/dM//VN5efmqVaugVYzrvyQtMmjTJlkjRVogjCDEFbYgzuucBxivJr3s0nW4sbFxxYoVMO9adRSt3OEtnX2ffNzm9uzpOripdxHUO3fzX8TW3rmHxxjjnpceePAPCAtvPVMHny6PdOOvDvzU7XZT1H17P8Ffv/Gz3lC/qbXrb/sf650m1Bj+8FvhT096O05IE4tQGONNmzZBF3EmgQVBuP7663/wgx9IHY5tpNiOowihrt33yRyueHp/D0I9sY1lD+99VzJ8EtL3vP6fk70vJCUO37/nA4QQ6tx+67qX//j0BQ91fIwQ+nDPj8B06aDLLnEgF0IIoRtvvPGuu+5KvWBRYEEQxo4du3jx4tQ0q1evvuiii4YMGTJixAiY7QCrFos4HA7pYGlxTKVs1HRWjcnaUa0S19fXV1dX2+125WjOk8NTp05NbUsvjMPRaFRh9EXO5D7noZ/DuHMz5X9y1h2/PYoxPhV/itr4Rs+rj9wS/hDjY+13PfBSD+5qvcmzh+/99Kk4iq2lNrz+9enTpzHu3ELd98IRAX+5f8NTrT+n7m4/hjH+++sB6tHYidceX7qb/0KSWITCfa0+CgJDbfOyyy6T7u1w6LnGMznk4/tOSBzu++u0p187cWb45OHfLOmrPz/y4tEzwy3faV3a94X793yAPmj/j9EURVEVFRXUxphs0OXHEoe7u7u/+93vpj50qcBOp7OqqipToQgh1NLSYjKZbrzxRi2/HO4bUykbNQ1LT8PgShgvXYDpEHV1dWvWrFFIgBBiWfbyyy/Ph8PXX399gec8CIIAdVSGYZqamvKRDysUnmGleLEGkdnhz/7447p1ayWFx6W7+b//eT0TevejsMu//0uMO7dIPl0WeT+29u724/Dlf7z/3AL4+/TN/7Op7Nm3e0+wmdryep/DYmKR3nUtR4wYkXaFJFHgeDx+5ZVX3nzzzdKs+MTH7yePfoL6w+99eMnOQ8c++oCXf4JQz/GP3u9KM9wSnTjy7rswrPL93z25/S8nEUIftf+HK/R276fpBl22tLTMmzdPdsEygXft2pW63F/qV3TZHwhjHIvFgsGg1+tlGAaG+3g8njzNglBoGkUIweBHp9O5aNGiQVAfFuflQ72pkH1LHMfRNG2z2aRBksnhv7/z64Zpv9qzmXpo36cYY3zkhTs2HTyFvzm4qcrlmrXh9a8heW9b19Hf3rP5LRRb6+04gTHG+PTbzy7ZdQTjb050PEg9/DD12P4vMcb4nW3TfNGP+xzuS3yGXocDgUBqrUMqMMMw3d3dFotFdavh7hcfOdNqnD0n3/yv3ldRFduRucP48OHDJpNJlt3JBI5EIhzHGdhehRCCIjqs3u5wOFiWjUQiurwv0sYcjCKCFZKhlFuwNi1BEB555JEJEyboey6Y8+B2u6UFrgI4jCQ90ipzHvplrO7n3v8aH2+/u+//IPPpt56hqJ8f/AfGGOMTHSv7PmVf/kyqJfrDg32fPPDSoUhfCXT0+j9/9ZWqw7DZpzS2ZALDR+FwePLkyTn7qSPLly+XLS6NUgTGGMM2jgP4ZfUE1gyC7h+bzQb9tzkfTRZz0LEEG+dKX22FmfMAA1QWL16cjzkPsq0PcaHmPDidzkyNHRr6h7/5/JNPPv8m46dfnDz5RdpPT312/PjfTvX95/OTnwrfqlz5mb1a3G63uLplWoGBq666atu2bcYKfPjwYdn2wmkFjsViqq27RhGPx0Fmu92e21tGDCMYRURRVNpFZPI958Hn84lraJZ0u7Tb7W5tbYUSU6al8ESKauTfGYej0ajNZsOKAmOM4/H4mDFjDh9WWFojv8D2pT//+c/FS0orMMbY4/Fku+Br4YGdVpxOZ7bNYG63e/PmzQ6Hw2w2K9Tn8+Tw/fffD+8g6fCYgjmcqf11ICxatIiiKNW1vmGr8aLb50HEarXu2rVLQWDgscceGzdunFE7py1ZsqSlpUW8mEwCC4JgsViKZ/SVMtBmk9XatNOnTz///PNhoHimNIIgzJw5M39zHmThkW+HBUGAbD8f62mp7pycTCZhzkMgECi6fR5E1q1bd8kllygLDB+tX79e1kZdGPx+v3RGeCaBMcaBQKDYRl8pIwiCy+VyOp1pH3sqqlUyWH3qhhtuyIfDBd7ngef5YDBosVhg6HKB5zzE43GXywXTLeCNWXTjpUUEQRgxYsSOHTuUBUYIJZPJiRMnFnhC4s6dOzUKDJlw8WyzpB1oxNaSMlMYwVJ4ZrPZ6/XCqvGl3rd07bXXwvZU4v0WzOFoNAq7tIRCIWl5p3gdxhj/5Cc/GT58uKrADMMkk8kf/ehHqWvW5omtW7cuXbpUvBgFgTHGsPxNPp5XvoG3j5aUqWGE+nZpkS4qMAgcnjZtmqwBvwAOw0RlJt1+oKmJjUXusCAIadeFSBUY/v7kk0/Onj27q6srrwIvW7ZMYw6M+/rJBtJtYyw55MOw6x00bqXuX1nqDhd+nwfYY0mhHFfUDmOMI5GI1WpFkqw4k8DAs88+O3nyZOkwTB3p6uqaPXv2Qw89JJ5OWWBBEBiG0T6TvnQR93mABfcKv88DQsjn80lb/kvd4aVLl1osFpfLBfYKgrBu3bp///d/T5u4qB3GGLMsa7fb4Y2uLDCwadMm2Ide38bqTZs2lZeXr127VjyRssAYY7fb7XA4CrC8s+HMnTu3srLSbrcrL8eTv30eoI4qzawK4zAs+Kz7Td1yyy319fXQkYH6BtKPGDFCGvCRSIRhGIvFUlxr4mX6wOVywQtJVWBIc/jw4RkzZgwfPnzr1q0Dt7etra2qqqq2tlYaIqoC+/1+mqaRQRMGC0xdXd3mzZsVEgiCwLJseXl5Phy+4YYbUoua+XYYRoM5nc477rhD95u6/fbbQcvdu3dT+UfHRRozOgyz9kAJVYERQhzHwQ6xtbW1VVVVmzZtyq2SvG3btrq6ulGjRsmyF1WB4/G42Ww2du/CQqK8zwOMmmYYJh/hXuD68O233w6rC8FoMJz/Nq1wOHz55ZdTFNXc3BwIBGiaNplM0q74EihLA4lEYtiwYbt379YosPj3cDi8cOFCs9k8e/bs9evXqw7q6u7u3rp16/z5888777wpU6YEg0FZYVhVYIRQPspXxUzaMIJRRDDeSJzzIN0gXhdgonXq359//vnRo0fre65wODx69Giv1yttpMzHTTmdTtnzvPvuu88999yLL75Y1rGES8hhjHEkEhk6dOju3btTP8oksJSFCxdOmTIFNhakabqmpmb27NktLS0tLS0wPr6mpmbo0KFDhgxZsGDBhAkTdu7cmXoQLQLbbDYdCyclgSyMIpGIx+NJ3YswHo/r3kCQurNPMBi02+12u33cuHH69gjceeedqQNmIfZ0vCmEkDi0HiEEw2NgUEfa2yklhzHGkUgkdbyEFoFhljzGGNKIs+elNDU1sYrLyhKBMyGGkdix5PP50o7U93g8Ho9Hl2YCQRC8Xq/0F4fx3h6PB04N80z00tjv92cqnN92220rVqzQRWOe5xmGgTFYfr8fZm4qj7ss3rGWmZBpnIPACmmIwLnhdrtXrlzpcDigqqagKEJo5syZQ4YMmTRpUnV1NZOZ2tpau91+9dVXT5w4cerUqakJYG4j7JMcCARg7TjZ+z0cDlssFhggwTBMdXX1NddcY7PZpkyZct111ymcHVJOmDABTg3r0aaOeIdTjxo16tJLL/3ud7+rfDvXXnvtpEmTFG7cbrebzeZHH33U6/XKRoOlpdjnPCgAGnMcVzwCwyXpXi8qFRwOB9y+8rwOcTaF8mQ6nucDgYDJZMr0c4jA9FrYY0n5mLAJo8VikdVmM6WEbWuUVxFmWRbmBqq2fcA2VB6PR7nvDZw0mUyqS+ElEgmY8+D3+0svHwaSyeTVV1996aWXdnd3Gy4w1FjytB5dSaC65zXLsrBMmpa2ervdrrwaK8Y4kUjAWE4Yia2QMhaLiZMilYu7oVAIlsVXPjWSrC6kbBqsFg4FBOUbTyaTHo8H5l2rvmLA3hKY86CKIAg333zz6NGjGxoa0iYojMAej8dut5fKvMI8kSmMkskky7JWq5VlWb0eEWRWMO1OyzG9Xq/q2aEi7XK5VLeMwhjH4/HUdmMZqG8TRp/Pp2W6C7QCKl9kJBJxOBypi4eWsMPAvffem3aRoQIIHIvFIMc4G0ZiKZMaRmI+qVw9zop4PC5OmtXlmSOEYDqB0+nUq+kLNoUFe/W6cRiSxaTs0gKUvMO4zyXpNq35FjiZTMIcTi2v7bMBaRjBBFfY50H5W5D5aDl+IpGArRXFAuQAETeCUlinKlvEefnS7WkGCMdxMDxGwdLB4DAg7l5dV1cHa2vkQ+BQKCS23wzkagcZ4j4PomnK6cPhsN1uh5mJyk6Gw2GHw6G8rTHuy/ZtNpuq4clkEprWlCvSCCEou6bdDF0GrJUHdVSFZAghiFLV5yOmTLssmZR4PH7NNdcMEoeBSCRSV1dnNpsnTpxYX1+fNk0OAkOrjJbOurOTuXPnjh07NlNhTwqs0gi5tLJvkUgEFvdSPiYsMwDjSVSbu2EjKFUxxPxAtTwsNmKnDp+SAUt/qO7SjBDy+Xxms1m1GQwGzJjN5vHjxw8qhwGEENSTYdVV2fKo2gWeMWPGXXfdxTAMrERx9ox/zhaHw6FaMNFSLBRT0jTtcDiUW4OgRgNtuaqtvtC0pqVp2mazwVoZyhcZiUSgBqd8O1BoN5vNGlNCC4LyRcKCHjA5DyE0eMrSaYlEIl6v1263WywWt9tdW1u7cOHCtra2WbNmpQosCEJra6vNZmtqaoJO9u9973tut1v1FUtQ3ucBRk2rloehsxcmzWrpwoUxHsr2wrgxVTHE7iKaplULz5BLOxwO1aZpn88HHchaXkYmk0k124epjmCvWJQY5A6LCIIQjUZXr17NsuyECROqqqrMZrN0+hU86zFjxsCIy6hx+wyWImnDSHuxEBSCARjKpVxYtFjMghRSQtOalrIr5H6qpuG+gQBOp1N1yVgYLq4xZdqOFRkcx0F5MLUufbY4TMgrsjCCZmSKosRdWjIBnb0wvlrBSdijzGq1KmyMKgLdRTabTXV5VxhWodrZC5OfzWazahduMpl0Op2ZlsiXEo1GoXioXAcRyyZQQEh748Rhgg6IYQRjAFVHTeM+hbQMn4KKtJZSbjgcZhhGdfiUeGpVJ6EiYLFYtDRuwXBx1ZRQm1VtFxCHkdpsNuWUpbGOB6HIcbvdjz/+ONRRVcWQDtVQSMbzPCzCrrEiDY3YytEMQ6zgIpVLudIByapOQilX9bUFC9wxGZanFIECNnSCqPaoud3uYcOGld6cB0KxUVdXN3z4cI7jtIQ7LJCgvCOE3++H+qRqbVbs7FVuBoO+a7PZ7Pf7Ve2FZZylq+qmBQrtFoslGAwqvLagImCz2WBtGYUDwmvLbDar1kFisZjYI12k+y0RSguYW6vMpEmTzGazOA1QAZqmhw8fPmHCBNWUZWVlFovFbrerprzwwgvHjBmTdg6jlKlTp5533nnjxo1TPSDDMCaTiaZp1WQjR44sKyubNGmSakqo8Kve+KRJk84//3zokAeKZwcC4jCBUNoQhwmE0oY4TCCUNsRhAqG0+f+X00Of4njkRwAAAABJRU5ErkJggg==&quot; 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Principe de la protection cathodique à courant imposé&lt;br /&gt;
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&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/3805162629530084032/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/systemes-de-protection-par-courant.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/3805162629530084032'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/3805162629530084032'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/systemes-de-protection-par-courant.html' title='SYSTEMES DE PROTECTION PAR COURANT IMPOSE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-7275263099045524148</id><published>2011-08-03T09:57:00.000+01:00</published><updated>2011-08-03T09:57:50.326+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Chois des anodes"/><title type='text'>CHOIX DES ANODES SACRIFICIELLES</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Il existe plusieurs types d&#39;anodes dont les caractéristiques et les applications sont différentes. Le tableau suivant résume les principales caractéristiques (valeurs typiques) des anodes les plus utilisées, avec les avantages et inconvénients de chacune.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Dans le cas de la protection de&amp;nbsp; l’acier, les anodes utilisées sont à base de zinc, d’aluminium ou de magnésium. Des études et l’expérience ont permis de déterminer, pour chacun des métaux les seuils d’impureté admissibles ainsi que les éléments d’alliage complémentaires&amp;nbsp; nécessaires pour obtenir les meilleures performances. De&amp;nbsp; nombreux alliages spécifiques pour la protection cathodique existent aujourd’hui sur le marché.&lt;/div&gt;&lt;br /&gt;
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&quot; /&gt;&lt;/div&gt;Comparaison des différents types d&#39;anodes sacrificielles&lt;br /&gt;
&lt;span style=&quot;font-size: xx-small;&quot;&gt;(les potentiels sont donnés par rapport à l&#39;électrode de référence Ag/Ag-Cl/Eau de mer et à l&#39;électrode Cu/Cu-SO4 saturé pour la terre)&lt;/span&gt;&lt;br /&gt;
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&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/7275263099045524148/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/choix-des-anodes-sacrificielles.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/7275263099045524148'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/7275263099045524148'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/choix-des-anodes-sacrificielles.html' title='CHOIX DES ANODES SACRIFICIELLES'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-2660156859488958129</id><published>2011-08-03T09:44:00.000+01:00</published><updated>2011-08-03T09:44:59.971+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Protection par anodes sacrificielles"/><title type='text'>PROTECTION PAR ANODES SACRIFICIELLES</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;PRINCIPE DE LA PROTECTION&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
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&lt;div style=&quot;text-align: justify;&quot;&gt;La protection cathodique par&amp;nbsp; anodes sacrificielles a&amp;nbsp; pour but de mettre à profit l’effet du couple galvanique (pile) crée par l’association, dans un même électrolyte, de deux métaux différents : le métal à protéger et un métal moins noble qui constitue l’anode.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Dans ce type de protection, l’anode se consomme par dissolution en portant la surface du métal à protéger au-delà de son potentiel d’immunité.&lt;/div&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;/div&gt;&lt;div 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&quot; /&gt;&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&amp;nbsp; Principe de la protection cathodique par anodes sacrificielles&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&amp;nbsp;Pour que la protection existe, il faut : &lt;br /&gt;
▪&amp;nbsp; que la pile débite, donc que l&#39;anode soit reliée électriquement au métal,&lt;br /&gt;
▪&amp;nbsp; que la surface à protéger et l&#39;anode soient plongées toutes dans le même milieu électrolytique,&lt;br /&gt;
▪&amp;nbsp; que l&#39;installation soit adaptée à la surface à protéger (dimensions, nombre, répartition des anodes).&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;La protection par anodes sacrificielles n&#39;a pas une durée indéfinie. Elle s&#39;arrête avec la disparition du matériau sacrificiel ou par blocage électrochimique.&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;L&#39;évaluation de sa durée de vie est estimée par calcul du dimensionnement des anodes et par retour d’expérience, généralement une quinzaine d’années.&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/2660156859488958129/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/protection-par-anodes-sacrificielles.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2660156859488958129'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/2660156859488958129'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/protection-par-anodes-sacrificielles.html' title='PROTECTION PAR ANODES SACRIFICIELLES'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-3704760077248039499</id><published>2011-08-03T09:30:00.000+01:00</published><updated>2011-08-03T09:30:38.456+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Protection cathodique"/><title type='text'>PROTECTION CATHODIQUE PAR ANODES SACRIFICIELLES ET PAR COURANT IMPOSE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;CRITERES DE CHOIX&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;Pour modifier le potentiel du métal&amp;nbsp; à protéger cathodiquement, on utilise une anode installée dans le même électrolyte. Les anodes peuvent être de deux types :&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
▪&amp;nbsp; soit des anodes ayant un potentiel plus électronégatif que le métal à protéger (anode galvanique ou sacrificielle),&lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;▪&amp;nbsp; soit des anodes couplées à un générateur de courant imposant une différence de potentiel entre les deux métaux (méthode à courant imposé).&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
Le choix d&#39;un système par rapport à un autre doit être établi en tenant compte des comparaisons techniques et des critères économiques (conception, équipement, installation, maintenance, consommation en matière et en énergie).&lt;/div&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;img alt=&quot;&quot; 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&quot; /&gt;&lt;/div&gt;Comparaison entre les deux systèmes de protection&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/3704760077248039499/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/protection-cathodique-par-anodes.html#comment-form' title='0 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/3704760077248039499'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/3704760077248039499'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/protection-cathodique-par-anodes.html' title='PROTECTION CATHODIQUE PAR ANODES SACRIFICIELLES ET PAR COURANT IMPOSE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-3013136345843808703</id><published>2011-08-03T09:17:00.000+01:00</published><updated>2011-08-03T09:17:32.228+01:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Densité de courant"/><title type='text'>DENSITÉ DE COURANT DE PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;b&gt;&lt;u&gt;Principe de la détermination de la&amp;nbsp; densité de courant pour atteindre le potentiel de la protection cathodique&lt;/u&gt;&lt;/b&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;La dissolution du métal se fait dans un processus anodique. On a vu théoriquement que si le potentiel d&#39;un objet qui se&amp;nbsp; corrode est amené jusqu&#39;au potentiel de la protection cathodique, alors la dissolution s&#39;interrompt puisque thermodynamiquement la réaction devient impossible. Il en résulte une perte de poids nulle.&amp;nbsp; Pour atteindre le potentiel correspondant au seuil de la protection cathodique, la surface entière de l&#39;objet doit être parcourue par un courant s&#39;exprimant en densité de courant (A/m2).&lt;/div&gt;&lt;b&gt;&lt;u&gt;&lt;/u&gt;&lt;/b&gt;&lt;br /&gt;
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&quot; /&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Dans les conditions de corrosion libre,&amp;nbsp; la structure métallique a un potentiel de corrosion mixte E et se corrode à une vitesse proportionnelle à Icorrosion. Si l&#39;on applique la polarisation cathodique afin que le potentiel&amp;nbsp; de la structure diminue jusqu&#39;à E1 par le courant I1 appliqué extérieurement, alors l&#39;objet est partiellement protégé, puisque la vitesse de&amp;nbsp; corrosion a diminué et vaut I&#39;corrosion. Si l&#39;on augmente le courant extérieur jusqu&#39;à I2 pour que le potentiel descende à E2 correspondant au potentiel réversible de la réaction anodique, alors la dissolution anodique sera stoppée. L&#39;objet est alors sous protection cathodique. &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;u&gt;&lt;b&gt;Paramètres jouant sur la densité de courant&lt;/b&gt;&lt;/u&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;La densité de courant nécessaire à l&#39;obtention du seuil de protection est fonction du matériau à protéger (nature de l’équipement, présence d’un revêtement…) et des&amp;nbsp; paramètres physico-chimiques de l&#39;électrolyte au contact de celui-ci (présence de Ca2+&amp;nbsp; et Mg2+, corrosivité du milieu…). &lt;br /&gt;
&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Il faut également considérer le&amp;nbsp; facteur temps&amp;nbsp; (présence de dépôts pouvant se réduire, dégradation des revêtements…).&lt;br /&gt;
Ainsi, pour les aciers non alliés ou faiblement alliés, la densité de courant peut varier sensiblement au cours du temps dans les milieux qui contiennent en Ca2+ et Mg2+&amp;nbsp; (typiquement dans l&#39;eau) :&amp;nbsp; il se forme des dépôts calco-magnésiens (sorte de dépôt calcaire&amp;nbsp; offrant une protection supplémentaire) par suite de l&#39;alcalinisation du milieu à proximité de la surface. Dans ces conditions, le courant de polarisation requis pour une protection totale I2 diminue, puisque sa fonction principale n&#39;est plus que de réparer les fissures du dépôt protecteur. Même si une telle interaction n&#39;a pas lieu, l&#39;augmentation de l&#39;alcalinité qui résulte de la protection cathodique fournit une protection supplémentaire, puisque le fer n&#39;a pas tendance à se corroder en présence modérée d&#39;alcalins. Pendant que la surface du métal se recouvre d&#39;un film protecteur, la valeur du courant de polarisation baisse.Cependant,&amp;nbsp; le dépôt formé peut également se dégrader (par exemple en cas de nettoyage de la surface ou de tempête sur les ouvrages offshore) et la densité de courant doit alors être augmentée.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;De ce fait, on distingue souvent la densité de courant initiale (nécessaire à la polarisation jusqu&#39;au seuil de protection), de la&amp;nbsp; densité de courant de repolarisation en cas de dégradation du pouvoir protecteur du dépôt calcaire&amp;nbsp; Lorsque la protection cathodique est appliquée en conjonction avec un revêtement, les calculs du besoin en courant doivent prendre un coefficient de dégradation qui varie généralement au cours du temps. Pour les canalisations enterrées ou immergées, la mesure de la dégradation s&#39;effectue sous forme d’une diminution de la résistance d&#39;isolement qui dépend aussi de la résistivité du sol et de la corrosivité du milieu électrolytique environnant.&lt;/div&gt;&lt;br /&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;248&quot; 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&quot; width=&quot;400&quot; /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/div&gt;&lt;div style=&quot;text-align: center;&quot;&gt;Tableau Dimensionnement des densités de courant en pratique &lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
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&lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/3013136345843808703/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/densite-de-courant-de-protection.html#comment-form' title='1 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/3013136345843808703'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/3013136345843808703'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/densite-de-courant-de-protection.html' title='DENSITÉ DE COURANT DE PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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-2082077995029396292.post-7678385712984744808</id><published>2011-08-03T08:58:00.000+01:00</published><updated>2011-08-03T08:58:03.103+01:00</updated><title type='text'>POTENTIELS DE PROTECTION CATHODIQUE</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;&lt;u&gt;&lt;b&gt;Principe de la protection&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;La corrosion des métaux au contact des milieux aqueux (eaux, sols, béton) est de nature électrochimique. Dans ces milieux, l’application de la technique de la protection cathodique a pour but de diminuer le potentiel de polarisation du métal à un niveau pour lequel la vitesse de corrosion du métal est réduite de façon significative. Le seuil de protection cathodique peut être déterminé thermodynamiquement . Il correspond au seuil d’immunité tel que représenté dans les diagrammes de Pourbaix correspondant à un état à partir duquel la corrosion devient théoriquement impossible.&lt;/div&gt;&lt;br /&gt;
&lt;u&gt;&lt;b&gt;Influence du milieu&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;Le seuil de protection cathodique dépend du milieu au contact duquel l’équipement est en contact.&lt;br /&gt;
Il est toutefois difficile de définir théoriquement le seuil de protection cathodique d’un métal dans un milieu donné (impossibilité de tracer avec précision la courbe individuelle de polarisation anodique, calcul thermodynamique basé sur l’hypothèse d’équilibre de la teneur en cation métallique avec le métal dans le milieu corrosif). Les critères pratiques sont donc basés sur l’expérience pour contrôler la corrosion d’une surface métallique en transformant cette surface en la cathode d’une cellule électrochimique.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le tableau suivant donne les domaines de potentiel généralement recommandés, pour différents métaux dans différents milieux.&lt;/div&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: center;&quot;&gt;&lt;img alt=&quot;&quot; height=&quot;161&quot; 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NR0TbG7QUPT4XoruCV8p+1Sn/s+s9NTMvKpusziLnOWZ7o9l+rbxud7/HiYlPSj6MqZW5yXtssTw2oV15e4UiZfO3B3Ynd9r8dQum+J1Lzwoahhzt6ykXXrzdwPhT9oZY4wNFP4MILnWdSFpl8VC6yEjp134490HCgcZY4zNNT7Y5n70IDy7mRsF+wr2AScvXNgoTI0t6OOG99lPqW7HF1ZdrpJczhDLhen6tAhxvqjsZj6cfLepdKV9uOyU22mfiNRPU56V8b04zaBmv/VBuyi7nAdKvqTs2+1PtwEJlVMuW0pLKbb+VweFZsLCwiC4WLEaYvoLYoATCQkbBBcffVOXv1/w/5D0ekdmJctduTuB+Ph4PkHUGFXh1SdJuywuDu3CDX6J73kH6ngeiZiCfiahXSRZef+zu2UF7dL6OAzYk9/L/3e09DhET7CkXRYLrYeMrHZhI8VHnJ7ak/cjgF+KhzkHsk8Z0iIApNfbGeMnEiA6vdZkYYzZxqpuhDpTx8pOAmHp9dyDoH2s7BQ8tjR5hHJhWn8BQOjVyhErY4zZTO8Sw+A49ui7TaUrB17vBxCeVG2yMcaYZaD49HrX2C6ojB9N0Axq9lsfnugUXc4dRV/y4tt+aZehojgAex+3zjDG2HxfwZEVcGkX5Wq40V8QAwDR9wxjVsbYVNWV1QCwKaF0YJ4xZun76zCAmx/mvVvuyt0JANuvl7b0dNYZvqr2+DlplyXGqV1Yz58/OcVL25Nw7hlWQrvsffZlxINRs4dEkdUu3CPyxvMvqx38fTsKwJHiEf4K0i6LhdZDRl67OA9QMWbrrcxIvPVvnyD1870VTp3BTSRC72rK2gCcrZhkjHW9iALWJLw1OVaqTW0fG7rGpMZrkVz4FcCdOsHyNufDtz7O+2NT4cqOZxHAxswvgtmOC87jpaPiyvjRBM2gZr/14YlO0eXcUPYlL77tj3bp+2svEPlc8O7n5H/nnNpFuRrucNrlrsFxtb0+HcAvpSbHBcN/H3Ysi3qxzGkXUbI6Ie2yxLi0C+vN38OJF3vLo1Ac/nuYSWqXhZ53mf94SybUtz//yl1C2mWx0HrI+LbuwhhjbN7U9qE0Pyf1wqGItZx/8VNFX8E+oVBm3NkunPh3lDE+CjjW7Pgtp7xt3IfzLtz0FRJ1QEBUCIBN2c1+2ZS9kgvEdNEHkvhQ0hnFlfGjOM2gZr/14YlO2eUkzMn7EmNMwbf90C7cI6T4k1u9+XscF/tSDRf9BTHAz4WutT2jTmx8ouIMEFPQ791yV+5ObRx9Ju2yxAi0C+eAie9nmrM341iJibHF0C7mqssAThV1i6J8uDwRLuFO2mWx0HrIyJ93+ZQKIPZVP2OMWXvyYoWPv1sOH4p20y6iaaMn70fBL5aBd2kxwo37sLsGs0eBEtpFgtCcVr9syl45rb/oMdMIZwjx4Rvfi9MIavZbX8+7KLichzl5X1L2bU/t0vj7WmntMvs+0cOjxstPi7WLgkuL4M67CJrjVbvIWu7K3Rn0Vwa/Ca8+SdplcRFqF25L/VpaWqjTDQOuXbgFwytV7iOpvfHBOjj2rEi7LBZaDxk57TJbcx3Ohbv+V7EAdt6u7Jm2CvP5qF0c2GcGjUU3f1oNIOyxxHjtrl0kdwDc8GZT9kpuEV54oJ3xJ1uktIv/xakcNfvtYmgXWV/y4tsdzyKA38oFn8sy6iCzZ2TUeXhU14sokXbxxaW5avmrXeQtk3YhfEOkXZxf0nW6joR2WRV9IkmKkq/ig2eS2oUrwONDuowx1vnHDwBOlo05tMsP8TeT3SjpIDmzILQeMpLaxWqqvBICIP4fk+si/lwgY4wxW9uTSIdvKU8k8x9uujktp4rcFzwYE8mFmeprAA7ybzkxxhxvbV/QT/thU+nK8fLTcJuWBgoPOOW+qzL+NEEzqNlvA6xdFH3Jm2/3v4oFtj5pc6Tau3Kj5bSL+d0liBdpevP3Oi9WroY7/mgXL5ZJuxC+IdYu/NFz13dufX3PSGKZREq7fH2+3fPp0cHgm4MAduf3Cv5cgBsyOQlf0XrIGHUAwv538z6HLuXGmdgtqwBgY0KFiRfPnAqOSq3qmzRPDbWUJe/ivGfvX32MeZlIJivOAsDutMrW/uGBjg85h9dCap2QiZc6rK2PIwGs2Z+hb+sf6K5/fSECzny+21S6ct6o2wwg9FSuoWtosOP9w7h1ACIft1rdKuNHEzSDmv3Whyc6f7SLsi958W1ueQ5Rt0ob2tvqS1P3cV+dln7PyNryaBuAsIT8+q7e9vfZcaKLFavhjj/axYtl0i4EQXig9ZCRUs+rtv4v/Z/2KcGq32xT1g7BBav3PWqsTIfjwc7LRDJZm7xVZH9HRoPktO+2TTNed2e7MNv6Y4U9DqXts03FK+2mqsRwYVpUutGx8i6qjO/FaQU1+60PT3R+aRem6EvKvs3YZN1twedfdmbUlibJfyrXbqq+7rp645mnWceEFyu5tBi/tIuyZdIuBEF48P2EjH1utKe1pa1ndFb2k6IKWKYGOpqbWrtGzP5tUlqnh7vaZEr13abilZbJga9t7b2mGS9WvrUJquT78VsX8r7k1bfnxnra27pNvrm+fW68r/Nr/4TMkraSSy+MxbMcFEi7EETwoJAhtAj5LaE2SLsQRPCgkCG0CPktoTZIuxBE8KCQIbQI+S2hNki7EETwoJAhtAj5LaE2SLsQRPCgkCG0CPktoTZIuxBE8KCQIbQI+S2hNki7EETwoJAhtAj5LaE2SLsQRPCgkCG0CPktoTZIuxBE8KCQIbQI+S2hNki7EETwoJAhtAj5LaE2SLsQRPCgkCG0CPktoTZIuxBE8KCQIbQI+S2hNki7EETwoJAhtAj5LaE2SLsQRPCgkCG0CPktoTZIuxBE8KCQIbQI+S2hNki7EETwoJAhtAj5LaE2SLsQRPCgkAkwlqmhrqa66qoPxvbhGdu3WhlrrSz/PGhZBMvS2GeG2z/XVumrahu6RufsSpdaJ/ua62v0lVV1Tb2TFqUrFxPy28XDOmc2m81z1oXYkHDgQJiVRzE6rHMzMzPzi1SyE9IuBBE8AhoytrnpyZklm86WGPtk4/NjoRCzJvZh46T/tnryfgR0xkWw7Flt0/ukSDfbWLs/p2na49Lptvxfw9wvDTv5V7vZh3Kss1NTs4GbPRZtqP+ufZgxxlhX7k4AwO26b+8GsQMHzKwUPkTH5H/n4KhOgP1QCGkXgggeAQyZ+YaMLTj3n3hCtdTdBrDqon7K9Vv/q1jgavXMQgu0mupqOwI2ELY/CQdufZz/psy23vxYbtTcsPdydn5xaUnB42v7NgAA1l2p8lNkmP6JB1IMtsBbdmfOcHc9ACD05+tZf+Tn5z1O/WX7KgDA9v9rEwzx9uHSk+sAACvDj6b98aakuODJ3SNbuZqt/qVkWHGthjE2X3d7NRIqp7xc5iuLNNR/zz7MYf+SuZEXAJerfBGlUggdOIBmPfEtOoTaJcB+KIS0C0EEj4CFjKUpayv2FfSJfx0tPQ6sPF8pmgy6X0YDF/WeD/Z+0V8QA1xb+Ozh4EvmOiDpw9w3ZLU2P9wKALHPv4qzj+svbQD8neSm9ReBGzVzgbfsznj5aQDhGQ2zwl/tQ0X/A4DzzhHe1vF8JwBsv1M7LhIp9vHa25EAEPVHpzf1Ml5+GrgSoIlrUYb679mHeTiddq64+AaAX0pN32RE4MCBNOuBr9Eh1C4B9kMhpF0IIngEKmSGig5JjJqT766F7H7S4vZcGZhxvzl7k0rG/Yny3wDg0juJ4XD2fSIAJL6fZYzZJvvb2zuGRZfNmbrb23vGBI/K8x9vgX/2D7BlD4w6wH1tnzHG7PXpwoSpygQAOFshucpj+iceAC54vaH25uxQhD9u9SZyfGExhvrv2Yd5ZmuuAzhWYpr/cBPArrxuiYvsMwPG8sK8PwsrG0fmGDMPtbeJXE/gwIE064HP0SHWLgH1QyGkXQgieAQmZGxG3Rqs+71R/Ku5u+pF+qXTpy+lv6zuFYzPnuO+ubvqpe7KmTOXdXnvez1GcnOP/lny2aOHTyY91ffMMMaYfbixLPMogH0pRWUVzaOMzXR/LNO3jc/1/vcwKelB0Zcxbr/DNtle8Tz10plz1+7nVfe4j3GWEeObh3euJ2UUfBqe9xz3lWvlZKryPACkeygAxhhj9omhITO/eM4NtmKp0JS1Hoh83uHKUJ8GxBUNBd6yJ8PF/wOw+kyZyf10o10wsE/rLwJAer3MYG/7lOqbeGF9BfsCNFcHfqj/rn2YhxOp8f+YGLPW3QGw7v5nsWfYRyrObYaA6IcPr4ldT+DAgTQrUVlfo8NNuwTSD4WQdiGI4BGQkOEGJNE4M/0pdRtERD1s5ncmxOP+dH1ahNuV2c3OPYyxyvPrxal7/+yxWw13Bb/ojPxJwPj4eP6nhMopZh8uO+WWNyL1k3MbpP/VQWFSWFgYBOO+cq1EcIsXybXeTy34pDA+31/p+H+ALUvAj/8AELI/6Wnpp+4Jz8K4atypkz3haDOkwKN4SbpeRPkkcrwS8KH++/ZhDm4FjV9eszc+WA+3rR97Z24UgBX7fq8dmJ6bHjA8OrDaVX8egQMH0qwHvkeHh3YJnB8K8eqTpF0IImAEJGSMOrdBZFp/AUDI5YoRK2OM2Uz6a6FwniIUjvvclaFXKx1XvksMc13JDTobz5dzqebm7J8AnHo7ztzX2/m3GLZfL23p6awzfJ1hA6/3AwhPqubWFCwDxafX8zMCY2yoKA7A3setM4wxNt9XcGQFXOO+cq3cW5/ubZR14IvC+Pp8O1bc+7wIlqWxjVTdcH/PaP2e5NIu50Mpd1ZBsRpfMtfJdo8YD1f5RgI+1H/fPswYY6zvr70QnqDqeBYB4EzFhOMCS20ygNDfG129ZOt4HiX2DqEDB9CsJ75Hh6d2CZgfCiHtQhDBIxAhYyr9BYh45pokx8p+hduDOvdYyw2cgnFf+crJirMQv1Rpb8wM33GqpJdJj/sCQx3PIoCNmV8E+xzcGHm8dJQfT0XzOje+ceO+l/q7IXdoxBMfFMZQURyQ+skWeMuKWCa+vv8r/cQPawUK5kBBPzdj1iYD4unInaas9VK9YxuoLfjQJ9odGC8/DYTmtPpSKSUCPdR/5z7MGGNt/7fVLbmvYB+A/a8H+P8bdQA2ZTeLsvUXxAhdT+TAgTMrge/RIaFdAuWHQki7EETwCETINGVtAE6Xjzt/4EaVzTtiBezYDGDjw2YmGve5K0OiDgiICnEMZUYdZI7iMclx/5Brk50b4932wuc/3uLGMG6TQzzs9ebvcYz7yrVyp/HBGgA3P3hfdPCuMCb/OycwFTDL3BFJFxuymmRNWSc73t6KBsCfUHB0h+iVVzHSe0aWlkcRjtOSLow6HyccZQI91H/nPsyYzZi+GtJsyeGOtdrr0wCcLBsTZRRvtokdODBmZbzX9+iQ0C6B8kMhpF0IIngEImSMOojPLXLjpgTcg47HuC93pVEHIE3miKjEuM8txDPGHOdL3ccmx4DFvYUgTh0vPy0e92Xr7wY3xcjW05gObNiT12GXVhgNGatc2mWu5obw1eSAWbbUpW4Q8uOLTsaY2ZAZs2PzbanB39b4+0bnxDBTfRUQP0yL4CYft+92zBl1IYBmtMt37sO8JJKD31wx6gAcfDMoyjlTLThU6+bAgTEr7b1+RAdpF4JYdgQiZNqfhANHikecPxh1EG1ou+E+7su8e8vY53srxIYZm2kt+7OkfnDe27jPveXrtqE9VnaSH7Aktru7XkSJxn3ZWnnAv48p+cErft4/VmJijvctRAsY3IlNXrvYDCnA0RJXewNmWRLu0Vb6ndqR4iNwnqjkqyG+E65LS44CbtJl5kPSmpB7b14ecNcuUqsF30Kgh/rv3IfNVZcBhDxqcU/gJATf0t78PZ4VMupWOO+ouwMHyKwMPkeHhHYJlB8KIe1CEMEjECEjevJy/XCwUPAkNVFxBo6T/YJxX/lK7smKG384uMHwdiJzrL0AACAASURBVJ2FsZacEMGE6T7u859d+61cMPkMFB4AvxBgfnfJbdTrzd/rnMe91N8De/vT7QCw51GLaG/A0psfBwC4XjPLmGPA3C6QE/zrx473itKBqBddi2BZmrmaGwCw7mRRn2jtxT5RfX0zhPsXA4U/A8DmC+XDoreNrCMVl0IAYE9+r+vXqcrz2JbdbBks9NAu/a9ihUcdvplAD/Xftw+Pvz0l5yv86gYnSPpfxQLYl9vlkBm2wTf/A5w95+bAgTIrh6/RIaFdAuWHQki7EETwCEjI9Pz5E3Di31HnD9bWnAgAq2Mz9G39A131Bee3Ac6PWQrf0bC2Po4EsGZ/hr6tf6C7/vWFCMGV9vYnkQA2HX9e19nf3VB0NQLA5t8brcwx4O25mVdQNyAx7rN5o24zgNBTuYauocGO9w/j1gGIfNxqZYwxa8ujbQDCEvLru3rb32fHrYFgDUK5VhJYe/JiwLHlwLX7T/549uBqDP/Biq3p9Y5s3OyBzUcyS95/eFeoO7QZK1eudAzvbf+3BWseNC6CZVnGyk+v5K1v+unXxJT01OsnovmXciOymgSKZuJDEv+3jDbsPn/vSW7uk3vnd2/gs17Qu+49G397CjuetFsZ89Qu3JQVgMfdgA/137MPDxUdAvDTnz1SHWNv/H0DgJ25XYwxS3N2JACsjf4t7UH6hb2O7/xzt9TNgQNlVgHfosNTuwTMD4WQdiGI4BGYkOn84wf3UdHxsXgH64686uEfq9y+6zVed2e78Mr1xwp7XMvH4zVJWwWJG34tHeL3t7nXFcB9B8tz3GfMbqpKDBdajko3TgpSq6+7Pt+x8czTrGPC/RPlWklgG/mQ8uMqiAn7rahLOHfbhysvbnElh/5W8rXqFq8w+l/FSu/eL9iyEvaJhpwDbp8QATb/kt/u8eUuy+C75F1u9Vi/906FaNFm8r9zQNz9ktLS0tInZ0Ow727h2ybHogP3FTvZgzN+gIAP9d+vD3e9iALwc6HcIkRn7g4Aq9PrrYwxNt38/H9ObRF5TV/zxy5wMsDNgQNl1gs+RIeHdgmcHwrx6pOkXQgiYAQoZEaKj0itRlunh7taW9p6Rme9fX/bOj3c1SZ7pWWir625+evIjFuibXZiZGR8VnEIskwOfG1r7zXNSF1lnxvv6/zaL/FBNh9qJZNlqLO54XNDc+eIWe5s68xIV2tLx8CkuNTJ7npDm0leH327ZR+wzYz2tDUajV/ae01y1nksUwMdTY1N7f2jMxJfq+OWEsQ4Zg1r3R3ghz86/a2cBIsw1JMPe2V2anLe3UpDxmpgR26ndwf+RrO+4UN0uK4NnB8KIe1CEMEjUCEz9yFJ6RmL+B5x2zOaqkyAxx9p/kYWY6gnH/aGUQfgf8XDrl8sXzK3ArhrkP3o8tKZlSOQfiiEtAtBBI/AhcxY2ckF/g1bYpkh0i621sfbEOP+R5q/lcUZ6smHlTFXXQGA9fuScovfvi3JSzscCgDRf3QuaPdlkcxKE1g/FELahSCCRyBDZvTfE6LTjgThZKb62oqY/N5A/e3exRrqyYeVmess+EX0RxM3/u+PFqU/9rykZiUIsB8KIe1CEMGDQobQIuS3S4l9bnJkcHB4QvmUjlrMBgvSLgQRPChkCC1CfkuoDdIuBBE8KGQILUJ+S6gN0i4EETwoZAgtQn5LqA3SLgQRPChkCC1CfkuojYVqF4IgCIIgiODz7dpFWfgQBCGEQobQIuS3hNrw6pOkXQgiYFDIEFqE/JZQG6RdCCJ4UMgQWoT8llAbpF0IInhQyBBahPyWUBukXQgieFDIEFqE/JZQG6RdCCJ4UMgQWoT8llAbpF0IInhQyBBahPyWUBukXQgieFDIEFqE/JZQG6RdCCJ4UMgQWoT8llAbi6hd7E1ZmwCsz2jw409sDxXFAb+VT/ie49uxmupqOyyLXUp/QQxw7r/JxS6H0AI0BxBahPyWUBuLp12sdXf4r/beqJnzuT4Dr/cDv5aN+Zzhm+kviAGuVc8sdjndL6OB0+Xji10OoQVoDiC0CPktoTYWTbvM1lwH1mXmZK4DzlQEZR3FP5qzN5F2IYIMzQGEFiG/JdTGYmmXqcoEAOn19pacEGD/6wHPS8w9+mfJZ48ePpn0VN/jkBCzffV6fcOgYCfH3F31UnflzJnLurz3vQKlMdP9sUzfNj7X+9/DpKQHRV/GrJIVkcxuH24syzwKYF9KUVlF86hMIyRryBXebyh6lHz+ZPzxc8k5pc2usj1r5dAu012Vubrk5Hu5Fe0Tbptotsn2iuepl86cu3Y/r7rH7EqY7avXV7ePs7lBw5uctOSUrPx3nZNumeX6h1l7q1+8eKHvmpdpHbEE0BxAaBHyW0JtLJJ2MZUcA9ZmNNgZ68zdAYTmtIjSxyrPrxf/Oci9f/bYGWN9BfuAE//yamK6Pi1CfFlUdvMsl9aVuxOIj4/nExIqpzxqIZvdargr+FFnlGiBbA3ZXOODbXAjPLvZKlOr7pfRQHh4uPDyrcm1jvMv9uGyU24FRaR+4tvSV7APOHnhwkZhcmxBn91bAxljzFx1BcCR4hGFO0gEGa/xRhAqhPyWUBteffKbtEtv/m4g/Ek7Y4yxgcKfASTXutZSJv87B2Dj+fIRK2OMmZuzfwJw6u24WLtM6y8ACL1ayV1mM71LDANw6+M8Y7xKALZfL23p6awzfPXY/FHOrrxnpFDDnrwfAfxSPMytf9inDGkRANLr7dK16n4ZDQBbLlcO2xhjtuHKy1sAXK+ZZYw/34PwpGqTjTHGLAPFp9e7lFhfwT4AiE6vNVkYY7axqhuhrrK8NNDyOWfv3r0ZdWZGqAaaAwgtQn5LqI1F0S6tj8OAPfm9/H9HS48DuKif5v8/WXEWwO06l5ixN2aG7zhV0ivSLmNlvwK4UyfYC+LO/3KTM6cSRMkivGRX1C4KNbT1VmYk3vq3T3D153srnM3zrBWnXYS/zH+85RAvHc8igI2ZX+wua5baZADHS0eZQ7ukGFzbRE1ZG4CzFZM+NJBQITQHEFqE/JZQG4ugXWyGFAAbz7+sdvD37Sjh7oVRB+DSO8n1AIF2MeoAICTqgICoEACbspsZrxIOFQ3JVc5LdkXtolRDxhhj86a2D6X5OakXDkWs5TZrOD0hUavul9FiGcTYePlpYENWE69T0sV7Vpy00RkdvSHa9enO2+Vj/xBqhOYAQouQ3xJqI/DahZt6pdj+/CtjjJ900+rtnnkltIsEoTmtjFcJp97Kvr/jJbt37SJTQ2tPXqzA2sothw9Fu2kXUa26X0a7H6mZrbnOqZNp/UV4nrcx6kTaxXn6hzF+x8qn/iHUCM0BhBYhvyXURsC1i7nqMoBTRd0jQobLEwHgrsHK+D0W8RnSmdayP0vqB+c9tAsvCSTwSbvIZ1fULgo17H8VC2Dn7cqeacdmjbAkGe1yVVROX8E+YO9ffcxenw7xUSDG2FjZSd+1i0IDCRVCcwChRchvCbURaO3CHcK4UuW+3WJvfLAOQOL7WceJjmMlJmcqJ3hu11mEs/VM9TUABwsHXVYmKs4AuKCfZt61i5fsrCUnBLjsUVHGmGINjToANz+4TpTY2p5EAjjJfU9PRrvgvOs1KHtv/l5uy4jfPRJ/R3ig8ICjo5S1i7cGEiqE5gBCi5DfEmojwNplsPAAZD6k2/nHD44p3t7+JBLApuPP6zr7uxuKrkYA2Px7o1U8W1tbH0cCWLM/Q9/WP9Bd//pCBFzCyJt28ZKdcQsoe27mFdR5fnxGvoZcM6JSq/omzVNDLWXJu7iNmr1/9UnXin/PCDtvlrUM9Le/z45bAyD+H04XzRt1mwGEnso1dA0Ndrx/GLcOQOTjVitjXrSLtwZyO1NB+UYx4Ss0BxBahPyWUBuB1S5fn2/33ANxMPjmIIDd3OtH4zVJWwVHNDb8WjpkZ8xjth6vu7NdeJRj/bHCHt64V+2inN35AjIQJ3ngV66Gs01ZOwS/r973qLEyXWE1qPtlNJCcm7d/lSPLukMv2med6XZTVaLo4y9R6UbHPpCydvHSQPq+iwqhOYDQIuS3hNoI8LqLf1gm+tqam7+OzEgeinVinR7uamtp6xmdVb7O/+y22YmRkfFZ+b8VKVND+9xoT6u/NbLPjvZ87RyYlBR2lsmBr23tvaYZP/5upYMF9g8RRGgOILQI+S2hNpZUuxDEdwaFDKFFyG8JtUHahSCCB4UMoUXIbwm1QdqFIIIHhQyhRchvCbVB2oUgggeFDKFFyG8JtUHahSCCB4UMoUXIbwm1QdqFIIIHhQyhRchvCbVB2oUgggeFDKFFyG8JtUHahSCCB4UMoUXIbwm1QdqFIIIHhQyhRchvCbVB2oUgggeFDKFFyG8JtUHahSCCB4UMoUXIbwm1QdqFIIIHhQyhRchvCbVB2oUgggeFDKFFyG8JtUHahSCCB4UMoUXIbwm1QdqFIIIHhQyhRchvCbURZO1inZ2amrX6mYkglgs0BxBahPyWUBuLql1m69NCcOvjvOuX+brbq5FQOSWfpzl7E+S4XjOrXFkvDBXFAb+VTyzIiKaxmupqOywLMmGpuw1g1UW9wk30Rn9BDHDuv0np1OV8mxZpDrAM6m9FreaiZPPhp42K92am4/WpLXxIrYq6qR8UPkyM/nvCI+7SjVJmxstPQ/Yumt9dAnCjZm4BjSLUg+r91ndT5LfLhMXTLvNdL34GgJsf5oU/j5efBq5UmeWyGXUAsC40UoL7hnm5bD4x8Ho/8GvZ2IKMaJj+ghjgWvXMQmyMlh4HVp6vlNEdvtH9Mho4XT4unbqcb9OizAFjZScBYNvxe48fJsZuBBCe0SAz+tq7X/4EAFsP3/4942rsZgA4XjrqTK5P93xmkNYu/CRw6q3EbZwo/w1A0geaApYJavdbf0yR3y4PFke7zHQXn9/KD3xu2oXZm7NDEf641S6d1agDcKhoSLlWxLfQnL1podpl8t21kN1PWha2dONFuyxnfJ4DzN3lKTeKB3y40mpIWQEceD3AR9SsMT0U2P9aMq+9Pg3AYWd8WVoeRQBbn7Tx/+/58ycoL4wKmKm+CuBYick9YaTkKLAixUC7w8sFdfutX6bIb5cJi6Bd5j/eAoC1B589T1rnqV0Y6yvYJz+F+qBdZvvq9dXt42xu0PAmJy05JSv/XeekjTHGmG244W1ZZav4kX2yvars7echK5vtq9frGwYtjDE20/2xTN82Ptf738OkpAdFX8Y4f7VNtlc8T7105ty1+3nVPWafCvWaymHurnqpu3LmzGVd3vveGbHlmo4JNjdoKHp8L0X3pLR5zMoYs0916v/MSk/NzKvqNvtuSqYa9uHGssyjAPalFJVVNI8ySWb6DUWPks+fjD9+LjmHr4e43Bfpl06fvpT+slpYrr+d6dAu012Vubrk5Hu5Fe0Trt4S3ibl9moPr/FmN3f+e+tHbu074lmHDyaNOgCXhSuZ/QUxwM+FUiP3tP4CsPL+Z7fsOn5lxVJ3G9iQ1eRDsYwxZqlNBnDwzaD45/6CGGDr/7VJZyI0iLr91i9TjPx2ebAI2mXuw/34/6sdtjD2JVNSu7CuF1HABf20lE0ftEtfwT7g5IULG4Xr2rEFfXbG7zeEP2kXXN6bvwfYk9/LZzzx7yhjjHXl7gTi4+P57AmVU8w+XHZqvXi1PCL105T3Qr2lMjZdnxYhthyV3cwf3ukviAFOJCRsEKQefVOXv1/w/5D0+lkfTClUw2q4K/hNJ7ELMNf4YBvcCM9udsiX6U+pbslRDx3l+tuZ3S+jgfDwcGHq1uTaSUEr+Nuk3F7tAdl4s0+1F1/buZJv4+pdSSUdUzJrkyJGio8A2562C38z6gDclXx8bHm0Gdj2oJFfFZ/SX1gBxBT0c/9tzQkFkt8PNRbn3L1y6VZ28ZdRxWdQe0PGWj64XHT+8YPAJLEcULXf+mmKkd8uC+R90nHBAjLLaRfOsZJrpXYejDoAm+J1LzwoauCXU/oK9gFAdHqtycIYs41V3QgFkF5vZ/x5DOGTY8fzSOBoyQiT0C7A9uulLT2ddYavM5zsQXhStcnGGGOWgeLT6+FcQFcs1EvqtP4CgNCrlSNWxhizmd4lhgGOU8z9BTEAEH3PMGZljE1VXVkNAJsSSgfmGWOWvr8Ow9mNyqaUq6G8Z9ST9yOAX4qH+XWaKUNahHsTQi5XOMrVXwt1letvZ3a/jAaALZcrh22MMdtw5eUtcJ7FFt4m5fZqD6mQmWp7fd4pzzbFZVb1+yPNmrLWe+y/tT4OA05KnxiaacqKAoC1W3dFb1kDYEVMbicfiTPV1+DOhrMVHmvrAr4+3w7syO10/dL8cJNAehLLAlX7rb+mGCO/XQYsjXYZLz8NhOa0SuThzupK4Vwx5GboFINrl6EpawNwtmKSMX62W5FutDuSNgJnKiacGUXa5U6dU5h3PIsANmZ+ETwzcEuL3Ikw5UIVU8fKfhUXxZi17o5zBua0i+sRgTsu+Uupc8YY/vswcKBw0Lsp5Uoqahdbb2VG4q1/+wQ/fb63Arion/Zerr+dyWkXoTluo5ETL4Lb5KVc7SERMo4Vsd0ZBtM3nCMy6gBcFd/UrhdRcivm9hH95a0QsvKnzEZ+CbTx97UAdt2rM1kYY/ap1ic/A8D/ioflyx8sPABscS602z6lrgAuvZM9jE9oEVX7rZ+mOMhvtc7SaBfxJrtnyt5nX0Y8GDXzEdJXsA84UjziytSdt8slmedqbjgncO6Il8OtPbSLYG+Km1rd3qjgZlSd0WuhiqmcHAuJOiAgKgTApuxmJrE16945ExVnHGuZXkx56RnvZ3XnTW0fSvNzUi8ciljLjRCc7uHK3bwjVsCOzQA2Pmz+hs7sfhkN3K4Tjnjj5acd62WC2+SlvdpDImTs7U+cT69hx58ZRhQmAnNNcpiA5BozF2Rup2vbn24DDv8toTg6c3cC2P9Hp2Pt/XNGlFAp2+fNs8LyZ98nAoh9pbCQPlb2K7A+8wtjzHHntaosCTlU7bf+mXJAfqtx1KldfDjvIlrc68n7UfAL92R+u87CPxo4N6c8tIvgPblp/UWJKrnqqVyoYqrsUhK38sSddxHk9apdZE156RlF7WLtyYsVPtVsOXwo2k27yJbrb2d2v4x2T56tuS7R1V7K1R5yIWObaBEtwGdVD0i9pzlYeEDYCwcKB7nechMXRh2kP1LR/iQciHrRJfjJ/vn+asemqgSmkmNyoerAXHUZWJlutPN3cc29zzaFywkNomq/9cuUC/JbbSPnk64LFpBZVrvYDClyA2IAtAt/Eiu51lybDCD1k00io/t0y+3UuJ3B4b4aEBDt4ti38cRv7SJvagHapf9VLICdtyt7ph0bNILCjDo4d94k8Lczu19Guy/y9hXsA/b+1cc8tYt8e7WHl5CxT7YWuqYCz70a63hvi4DecSuzfUoFkFYv2J6bqjwPrJd6W8iog2Mb0Inpn3j+ePvY5z/vJz+vFz2/dr+MdqyuycI9tKYYbOZ3l4DI5768ZUJoClX7rV+mBJDfapql0S79r2LlXr8PhHbhD+hevXoV2PyoRTKj+3TLf7FI9DnXgcIDABLfux3CkChUMZU7AXmwUPBG3kTFGThetfJHu3gx5aVnWnJC3F4ldGHUQXyvbG1PIuE47ualXH87kzvvct61ymvvzd/rPGItaIWXcrWH13hjjHFTwYVIhD32ZXHJXHVZfOu4Q0LCU09OuPsimgSmKhMc94X7MpfwPto6nu2EwvsajsuMutVAytu35xwHs4jlhar91i9TQshvtcySaBdO70qvQxt1AFZFn0iSouSrnfmkXfhlBGBXXrfrR0XtwuaNus0AQk/lGrqGBjveP4xbByDycavVPa9nocqp1tbHkQDW7M/Qt/UPdNe/vhABOL8u7I928WLKS89wnbLnZl5BnYds7PzjBwBRqVV9k+apoZay5F3cMxS3FMKsrTkRAFbHZujb+ge66gvObxOU629n8u8ZYefNspaB/vb32XFrAMT/Y/K4Tcrt1R6+zQH+YWnICAGw78HHnpHh9rKkHyBcQefGeIdina1NXgsg4uLrz70mU9/n1xcjAGzNauI+elR9bQWALWf/MvYOD3Xo034CFPaTBHQ845+6v8svDi5/1O23XkwpQH6rXZZCu3BLfK6tHBHy7xk5hbQv2oV7VxpxogUcZe3CmN1UlSj65khUunFSIq9noV6rNF53Z7vQ8vpjhT38jopf2kXZlLdq8O9Qu/cLY4yx2aasHQKrq/c9aqxMh2CFY7z2dqSw3HVHXjnK9bczu19GA8m5eftXOY0detHueMPSrRUK7dUeizEHMGbtK/pF8Hmg8KQa17uh3COo6ySjdaj8QpiwPyNvfRh1rrZb+v4+Ifw60PrD+Z0+nV/kXop3f9uDWCao3W8VTSlBfqtZvPpkYP+ONGP8Udof/uj0fuXSYJkc+NrW3muaCfjBLev0cFdbS1vP6KwvH29aHFO22YmRkfFZ6bbZ50Z7WhWtWqeHu5SvEOOlM+2zoz1fOwcmvWqRAHbdkrI4cwBjjDHL1EBHS0vnsNmjq406j48pzY/3tjW3dPRL9rx9xtTV0tTaNeJpivg+0YTfKpgilh/B1y5TlQkKf0OYIJYzizgHyGDpzvvZ8/PnBOEP5LeE2gi2drG1Pt6GmII+71cSxPIj+HOAvbv0eR3t5RMLgvyWUBtB1i4z1ddWxOT3anvdnyC+leDPAQSxcMhvCbWxBOddCOK7hUKG0CLkt4TaIO1CEMGDQobQIuS3hNog7UIQwYNChtAi5LeE2iDtQhDBg0KG0CLkt4TaIO1CEMGDQobQIuS3hNog7UIQwYNChtAi5LeE2iDtQhDBg0KG0CLkt4TaIO1CEMGDQobQIuS3hNog7UIQwYNChtAi5LeE2iDtQhDBg0KG0CLkt4TaIO1CEMGDQobQIuS3hNog7UIQwYNChtAi5LeE2iDtQhDBg0KG0CLkt4TaCLJ2sc5OTc1a/cxEEMsFmgMILUJ+S6iNxdAuttH6x0dCwRN67GnDuJ1Pmq+7vRoJlVPyNpuzN0GO6zWzypX1wlBRHPBb+cSCjGgaq6mutsOyZMVb6m4DWHVRr+AA3ugviAHO/Tcpnar2W7xIc4BlUH8rajUXJZsPP21U7N+Jz48ObuBDKiKhsN0sTBz994RH3KUbpcyMl5+G7J0wv7sE4EbN3Le3iVARqvdb302R3y4TAq9dJioTVgHYuO9q1vNnD85FrwGw/lq1w5XGy08DV6rMnhk5jDoAWBcaKcF9w7z3Fikw8Ho/8GvZ2IKMaJj+ghjgWvXMUpU/WnocWHm+UkZ3+Eb3y2jgdPm4dKrab/GizAFjZScBYNvxe48fJsZuBBCe0SAz+k7qL64GgM17L6WlXdizCcDGmx+mHcn2+nTPZwZp7cJPAqfeStyKifLfACR9oClgmaB2v/XHFPnt8iDg2qX9STgQ+bDZqTLMH5LWArvyuvn/25uzQxH+uNXukZUxxmuXQ0VDXupNfAPN2ZuWUrtMvrsWsvtJywKXfZS1i9rxeQ4wd5en3Cge8OFKqyFlBXDg9QAfUbPG9FBg/2vJvF8y1wM4WWriL7b1vzoErNEZbdz/e/78CcoLowJmqq8COFZick8YKTkKrEgx0O7wckHdfuuXKfLbZUKgtcvkf+eAiGcdwt+MOgBp9U6x0lewT34K9UG7zPbV66vbx9ncoOFNTlpySlb+u85Jbuy1DTe8LatsFT92T7ZXlb39PGRls331en3DoIUxxma6P5bp28bnev97mJT0oOjLGOevtsn2iuepl86cu3Y/r7rH7FOhXlM5zN1VL3VXzpy5rMt73zsjtlzTMcHmBg1Fj++l6J6UNo9ZGWP2qU79n1npqZl5Vd1m303JVMM+3FiWeRTAvpSisormUemunek3FD1KPn8y/vi55By+Hr42UDavs84v0i+dPn0p/WW1sM7+3giHdpnuqszVJSffy61on3BVRHiLlftqafAab3Zz57+3fuTWvt3iSAajDsBl4Upmf0EM8HOhxMjdlbsT2PJ/bYKfrHV3AOi4pRVL3W1gQ1aTD8UyxpilNhnAwTeD4p/7C2KAraJSCG2jbr/1xxRj5LfLg8DvGXkwVBTnGhwZY4x1vYgCLuinpa72Qbv0FewDTl64sFG4rh1b0Gdn/J5B+JN2weW9+XuAPfm9fMYT/44yxkdDfHw8nz2hcorZh8tOrRevlkekfpryXqi3VMam69MixJajspv5wzv9BTHAiYSEDYLUo2/q8vcL/h+SXj/rgymFalgNdwW/6SR2AeYaH2yDG+HZzVZfGqiYl7HpT6luyVEPHXX290Z0v4wGwsPDhalbk2snBT3A32LlvloaIBsy9qn24ms7V/L1XL0rqaRjSmZtUsRI8RFg29N24W9GHYC7Eo+PRh08Is+oA/BLqYkxxlpzQoHk90ONxTl3r1y6lV38ZVTxGdTekLGWDy4XnX/8AMQU9PtQeUIjqNpv/TLFVZr8VvvI+6TjgoVkZo7Nxc2ZX4QP6UYdgORaqd0Dow7ApnjdCw+KGvjllL6CfQAQnV5rsjDGbGNVN0IBpNfbGX+mQvjk2PE8EjhaMsIktAuw/XppS09nneHrDCd7EJ5UbbIxxphloPj0ejgX0BUL9ZI6rb8AIPRq5YiVMcZspneJYQBufZxnjNcuQPQ9w5iVMTZVdWU1AGxKKB2YZ4xZ+v46DODmh3nvppSrobxn1JP3I4Bfiof5dZopQ1qErw1UzsvVOeRyhaPO+muhrjr7eyO6X0YDwJbLlcM2xphtuPLyFjjPcQtvsXJfLQ1SITPV9vq8U2Jtisus6vdHXjVlrffYQ2t9HAaclDj1018QA6y+91kwuXBb/FuftDHGZqqvwZ0NZys81tYFfH2+HdiR2+n6pfnhJoF8JJYFqvZbv0zxkN9qnsXVLlP16dsBhN//VOZEBgAAIABJREFULPbq8fLTQGhOq0QW7qyuFCvvf+Yu4ebRFINLDTVlbQDOVkwyxs9YK9KNdkfSRuBMxYQzo0i73KlzCvOOZxHAxswvgvDglhaPl456LVQxdazsV3FRjgVPbhbltIvrEYE7Lsk/CDPG2PDfh4EDhYPeTSlXUlG72HorMxJv/dsn+OnzvRXARe5hR9Gycl4vdfb3RnDaRWhu/uMtp3gR3GIv5S4NEiHjWBHbnWEwfcNZIKMOwFXxTe16ESWzYs6pzB3p9ZN2xhizDLz5ZSUAbHzYzBhr/H0tgF336kwWxph9qvXJzwDwv+Jh+fIHCw8Il/Ntn1JXAJfeyR7GJ7SIqv3WP1M85LdaZ/G0i3Wo/HwIgNCrVZ7i16iD9MYFl7L32ZcRD0bNfIT0FewDjhSPuDJ15+1ySea5mhvOadZenyZwaw/tItib4qZHtzcquFlRZ/RaqGIqJ8dCog4IiAoBsCm7mUlszbp3zkTFGcdaphdTXnrG+1ndeVPbh9L8nNQLhyLWcopRKM7kLSvl5eq8eUesgB2bnfOlvzei+2U0cLtOOFqOl592rLUJbrGXvloaJELG3v7E+fQadvyZYURhIjDXJIcJSK4xsy+Z6zxO17Y/3QYc/ltKcVjan0SLHgnCExNPuJ5A7fPmWWH5s+8TAcS+UlhIHyv7FVif+YUzX5u8xOqQWAxU7bd+muIhv9U4i6Rdpht/3wUAO+99lnxlwYt28eG8i2hxryfvR8Ev3NP17ToL/2jg3Jzy0C6C9+Sm9RclquSqp3KhiqmyS0ncyhN33kWQ16t2kTXlpWcUtYu1Jy9WYHDllsOHot20i6xlxbxe6uzvjeh+Ge2ePFtzXeI2eSl3aZALGdtEi2gBPqt6QOo9zcHCA8KWHCgc5FrsJi6MOih8pMI21vhXUtwP4TsOJubWj1h683cD5+VeLTKVHJO4HSLMVZeBlelGO38n1tz7bFO4nNAgqvZb/00xxshvtY6cT7ou8D/zRM2NMADrjxf1yUhxmyFFbkAMgHbhT2Il15prkwGkfrJJZHSfMrmdGrczONxXAwKiXRz7Np74rV3kTS1Au/S/igWw83Zlz7Rjk0VYmKJl5bxGHZy7dhL4eyO6X0a7LxD3FewD9v7Vxzy1i3xfLQ1e4s0+2Vromgo892qs470tAnrHrcz2KRWi1/gYm6o8D6yXflvIbpmZnhGeYDS/uwSsedDIGBv7/Of95Of1IhXT/TLasUImC/fQmmKwmd9dAiKf+/KWCaEpVO23fppyQn6raQKuXaydf/wIIOJOncKk0f8qVu71+0BoF/6A7tWrV4HNj1okM7pPmfyhYtEnWQcKDwBIfO92kEKiUMVU7gTkwULBG3kTFWfgODjvj3bxYspLz7TkhLi9SujCqIPzQDBjjDFb25NIOI+7eRdnsnm91NnfG8GddxGsE9h78/c6j2cL6uml3KXBa7wxxrip4EIkwh77skBkrros7n7uoI/wbJIL96MB9r6CWGDN/c925jj+KLwXto5nO6HwvobjMqNuNZDy9u05x8EsYnmhar/1z5QA8lstE2jtMlJyFAC2H7mWKKaw1fUgzeld6XVoow7AqugTSVKUfLUzn7QLvxQg/CYe86Jd2LxRtxlA6KlcQ9fQYMf7h3HrAEQ+brW65/Us1MuWSuvjSABr9mfo2/oHuutfX4gAnF8X9ke7eDHlpWe4TtlzM6+gzkM2dv7xA4Co1Kq+SfPUUEtZ8i7uGYpbzlC27CWvtTUnAsDq2Ax9W/9AV33B+W2COvt7I/j3jLDzZlnLQH/7++y4NQDi/zF53GLlvloafJsD/MPSkBECYN+Djz0jw+1lST9AuII+VZkAl2K1fr6/HlgVm1XTNTTc9SHn8DoIvkM8U31tBYAtZ/8y9g4PdejTfgIcL+kp0/GMf+rW7FcDCSXU7bdeTClAfqtdAqxdpirPQxrBVgW3xOfayhEh/56RU0j7ol24d6URJ1rAUdYujNlNVYmi74ZEpRsnJfJ6Fuq1SuN1d7YLLa8/VtjDizm/tIuyKW/V4N90du8Xxhhjs01ZOwRWV+971FiZDt9WdJTzMsbGa29HCuu87sgrR539vRHdL6OB5Ny8/aucxg69aHe8x+ZWT4W+WhqwKH8XxtpX9Ivg80DhSTWu4/HcI6jrJOP819yYlYIeOfJXl+CAoqXv7xPCb/isP5zf6dP5Re7Fdve3PYhlgtr9VtGUEuS3msWrTwb270gzxh+l/eGPTu9XLg2WyYGvbe29ppmAH9yyTg93tbW09YzO+vLxpsUxZZudGBkZn5Vum31utKf1GyvoPa91erjLH+teboR9drTna+fApFctEsBuXzCLMwcwxhizTA10tLR0Dps9usuocz8/ND/e29rU3DHkeS1jjNlnTF0tTa1dI9LJxPeHJvxWwRSx/Ai+dpmqTFD4O8AEsZxZxDlABkt33s+enz8nCH8gvyXURrC1i6318TbEFPR5v5Iglh/BnwPs3aXP62gvn1gQ5LeE2giydpmpvrYiJr936dfuCWIpCP4cQBALh/yWUBtLcN6FIL5bKGQILUJ+S6gN0i4EETwoZAgtQn5LqA3SLgQRPChkCC1CfkuoDdIuBBE8KGQILUJ+S6gN0i4EETwoZAgtQn5LqI2FaheCIAiCIIjg8+3aRVn4EAQhhEKG0CLkt4Ta8OqTpF0IImBQyBBahPyWUBukXQgieFDIEFqE/JZQG6RdCCJ4UMgQWoT8llAbpF0IInhQyBBahPyWUBukXQgieFDIEFqE/JZQG6RdCCJ4UMgQWoT8llAbpF0IInhQyBBahPyWUBuLqF3sTVmbAKzPaLC5pfS/igWuVs+4/3uoKA74rXzCh3qrm2XTECLABGEOsAzqb0Wt5j7ctPnw08YphWtH/z3h8bGndKP/psbLTwM499+kVKL53SUAN2rm5DK/PQUAybUWn9oniz8NZ8zclvfLZr7JK3cmvx8RjFJeusVZ8YW0WluozG9dWL8+/xFIfD8r+M3H28eWnd/6aGqZ+O3iaRdr3R2+hz36oftlNHBRP+3+74HX+4Ffy8Z8qrmaWTYNIQLMos8BY2UnAWDb8XuPHybGbgQQntEgNw7Z69M9BnnXKO+PKW44PPV23DNpovw3AEkfFAbDSf3F1cCR4hF/WuqGXw03G+6GAMC2o3d0yUe2rQSw8mq1mU9V7hYBC2u1llCX3zqZb3n0AwBcqTK7fvT59rFl5rc+m1oefrto2mW25jqwLjMncx1wpkK8AiGnXQhimePzHGDuLk+5UTzgp3mrIWUFcOD1gJ37/6wxPRTY/1rGTs+fPwEJlZJPZ36amqm+CuBYick9YaTkKLAixWBVrnjni9iN5yskBlPf8Ku29ubsEGBzcq1j1OGeNeP/4Suv1C1iFthq7aAuv+WZ/Xx/K6dMRNrF99vHlpPf+mNqWfjtYmmXqcoEAOn19pacEI8OlNMus331en3DoGsJbqbfUPQo+fzJ+OPnknNKm8fEPWoZMRblpFy/np77rsfMTE3lZXW9gqVDc3fVS92VM2cu6/Le986IclpHv/z94FJ83JFTNx790zyqfKPMPfpnyWePHj6Z9FTf47Bj7vpQVmYcFOSc+lpdVtYwbBc1xDbc8LasslW8ADPZXlX29vOQlc10fyzTt43P9f73MCnpQdEXR/vkaq5UqPlrVXFxcU23qwOsA4bi4uKqTkFUE0uN13izmzv/vfUjt+wb8azDT/NGHYDLwoG8vyAG+LlQciy01N0GNmQ1BcAUY5baZAAH3wyKf+4viAG2/l+bbJVn+g1F2bcSTsb/cuamZ4z7il+1NaYDuPROcLGtp/rFq4o2bhFdsVvc+NZWaw1V+S2HuTZ5E7bce/4gQqxd/Ll9bBn5rV+mloPfLpJ2MZUcA9ZmNNgZ68zdAYTmtAhS5bRLX8E+4MS/o4wxxuYaH2xzX/gLz27mXcQ2UBi3Qph08OBBIPZVP5c8XZ8WIc4ald3MT+uzn1I3idNWXa6SWfcZqzy/Xnzt3j977Iyx9qfb3LT9l8x1zrU2V0MGXu8Hwp+0C2z25u8B9uT3MtaVuxOIj4/nTSdUTinXXLHQoaI4AGuSa7mL5z/fCwFwtGQh65lEoJEPGftUe/G1nSv5m756V1JJx5TdT+sjxUeAbU/bhb8ZdQDuSj5IteaEAsnvhxqLc+5euXQru/iLS8b7aYoxZm/IWMs7tovOP34AYgr6pbPMNWSEy8e4H/hV276CfcDZiknGZgcb35WWlBu6p4SHBpS6xYNvaLUWUZXfMsbYVNXlNYjMaprveOamXfy6fWzZ+K2ffbgM/HZxtEtv/m7XjD1Q+DPEJ5p80S49eT8C+KV4mLs79ilDWgSA9Ho7Y4wNFh4AsCujYYoxxuZ7Xh1bCzi1y7T+AoDQq5UjVsYYs5neJYYBuPVxnvGbgmHp9dx6hn2s7BTkVtYm/zsHYOP5cs6OuTn7J/DbhL5qFzZaelz8FNDxPNIhKbpydwLA9uulLT2ddYavM8o191IoM5X+AmDt7bo5NvMhaQ1kj2MRS4ZUyEy1vT7v1Kub4jKr+mclcvpCU9Z64HS5aAW79XEYcFLq7NVM9TX3ARgbzlaYvsEUx9fn24EduZ2uX5ofbnI9jXigHOP+4FdtjToAaW/+OSF8LNmf180PUIrdEoBWaxI1+S1jbKzsVyDqSZuFMXft4u/tY8vEb/3uQ8377aJol9bHYUJJN1p6HKIzLT5oF1tvZUbirX/7BFY/31vhuLIzd4ebZpyrueHULmNlvwK4UyeQm9zB4Vsf5xnrehEFrEl4a3Ikm9o+NnSNzXs2Y7LiLIDbdS7RZW/MDN9xqqTXD+3CyZEV6Uber5uyNjoPAHHaRVBR5Zp70y6Og1abr1w5BWBjiuFbxxJisZAIGavhLgBgd4bBtMA3Fow6OF/ac9D1Ikpm4bjx97UAdt2rM1kYY/ap1ic/A8D/iof9NsUzWHgA2OJccrZ9Sl3htsgtxNb7371rN0uFMW7U4ZtOv/lVW6OOG/bXxuUY+sYnh5tfJ2wBsF5ntDDmpVuk8K/V2kRNfstM/8QDP+V2Whnz1C5+3z62PPzW/4DVut8ugnaxGVIAbDz/strB37ejIDyO7dOeEWOMzZvaPpTm56ReOBSxlrtvZysmGZv7kARAJzo5PlFxxqFduHscEnVAQFQIgE3ZzYzfs+FYs+O3nPK2cZm1PqMOsvfSd+3Cy6oUg40xZq9PE3hYV+5O4FDRkLhE+Zp71S6MTesvck374f/atHDe6ntDImTs7U+cT69hx58ZRmQnAvvQ51J53jaZvmSu8zil2P50G3D4b8mR2z5vnhWWNvs+0fEE4K8pjrGyX4H1mV8YY449dX7NUJZ5U9uH0j+z7yYc3CaM8UVsOBdlP+V1ux6TTSXH4FobVuiWQLVaa6jHb+2Db+KAmPxefrvEY8/I79vHloXffkPAatxvA69d5j/egjTbn3/lLvFFu1h78mIFeVduOXwo2uEfk/+dA1be/ywsdq7mhli7SBCa08oYY8wy8C4tZoMgIeyuQUKhcGt00guBnjKi8fe10tqFXzq5XWfhH1Wc22dduTvFb6p5qblyoRyDbw4B8PKcQSwVcvFmm2gRLcBnVQ94vqU4/+GmjH8AAHTGvoJ9HoO0UQffP9fAjYU6I+/C/psyV10GVqYb7fybhmvufXb/upMLa3dejDDGww4diILUHBDYhht1ANbxQzZPT96PwI95Pd66JQCt1iSq8Vtz1WUAkUcSk3jidwAIO3AxKSn3s8y6h7fbx5aD335LwGrbb+V80nWBn5k53zpV1D0iZLg8EXAeG/JBu/S/igWw83Zlz7Rj+cCoc/gH9wK/+JtA3S+jRdrF05E8sc8MGotu/rQaQNjjVo/kz/dWuL+8P9Na9mdJ/eA8p/ZFX58z6iCjXfhzUcn/396Z/USRtWH8+Qe89corLrzwggsSExNiQkgmxhhjiNEYgtHMZIgQNSNf3CbO5riMGw7KKEgjjujgqAzKIIqow6AOCKKANCD70kCz74s03ee7qF6qumvrprqpkvd3pV2nq895z/PWec6pU0X1THUqgPQPLn2Iexfpmsv/KGPM0VsQD2D79u0AEuUmGsTSoJBvjsnWIs9Q4Lf/tH9Ih5fdnio7BUSIPXUxVv/39dTcOsFEzfIwDlh3q9nPU/Hgpm9ptfaZN2eAmFyZJ064HN+e+p9YjvuHX7Xl3m4hHMq6/trmXAKVD4sEfrTamOhGt84Xwolx6MVwgN3HPgPdBpSwhtat1t6F27EhWMJjjDHmaLwRDtf7D1V4F7MJwKV3ngUse9vdGLg2HnH7sb4tcd9dsjVlb4LLu3BH9xfxnv+aeH0cwOnyaacV5m9imau6KO7KuY7lPwTPGbPfamycfjfedT9M5ujOi5P0Ls4NuufPnwfW/+F54srHu8jWnCn8KLN35e0Ep2Tr40QAux9a/N49RgQVxXxjjHFDwekYUUMtDydQXt5w+cjdsPSC2xzFl5+94/4O9wzDn1PxsZtNYUDay5cngH1FAzIl5XPcP/yqLbfT/2KVZzuYtTABCMtqYIphkUB9q42JjnTrhdc9o8C6jxlft4HF0Mi61di7cNEVXaXq+mubq39VeBeudGx6Rd/kzNRgS2nqTs5bf/2ojzHGHL0FXwNYGfvLvafPCzIPRnNHnY8LLbTeiQGwOjGrvM3ab6l7cnoL3I6K24GLL6+VtVqH+jve5SStEXVbjDFH+90YAJHf5tZ0WS0Nxee3AFj/e+OC+92NsZdLGtrb6krS41cDMt7F6dWBnfkWz4c+3kW+5vI/utCaEwPP9hlrYQKAbXdp14uuUDcGBI6tISsKQPyN9z3DQ+2lKdvAX0jm3rrkegfEbOWFFQA2/PzI3Ds02FF+bbd79qp8Khk67jtn4F5PPXjD5fiOq296J2emBpv/vRQnyPHgNZzNVv26CsD2i/80Wfs7q25/EwbPvgCFsCy21cZET7oVIvKcUSDdxwyv2wAT1ri61da7dOZuheQfeBh4uh/AlwW9qva7zDVlb4eHsPg/Gssy4FqBYIzNtOQmufasrP1f/j85u/gKHa+5spX3dUQcLupx1WqyOnUj/xi2ZzVIba4er0rhl137fcmgcyljsuY33vtndmRVl6TIeBfnw1YHeBtzxbyLQs2lf9T5Ohf+xl/OvWz4vXGRDwEQGhLsMYCxhb7io7y9XJtSqjyzQW4m5tkxZet7dmwdX2tJBV3z6k4lR/+TRMDnoQdfFHPcL/xpOLMPlB6P4l8CMnmbJRTCsshWGxJ96ZaP717dwLqPGV+3gSWsYXWrqMml/DvSjk+jPa0tbT2jc163Pmzj/dbxT4K1sIasMB/XtDA91N0m9n3GmG2qv6O5qbV7eEZ5WdI20dfW3Nw5POtzmk9jPe1tlhGR8y8OuZoH7UeJ4BP8MYAxxqm7paVryFfcZpN3ljhmR7pbpDNB+lSa4Pg0ahHN8cDwp+HMMTfS3dLc3jchNrIphGWZoUPdyhPs7tOtboOdsPpB195FEm6LCu/5mumqi+EqV7QJYulYspRhjDFms+Tv9X0R+DJg2TZcK0i3S8KybbgajOld2EzFuZUAsHZH0rGjidzLX6LTPxht1YtYbiztGOCwlOTWGOyutiYs24ZrBel2SVi2DVeDQb0LY47J5sLkL7mbe6s2Hsz6r5deIkvonqUdAwgiMEi3hN4wrHchCANCKUMYEdItoTfIuxBE6KCUIYwI6ZbQG+RdCCJ0UMoQRoR0S+gN8i4EETooZQgjQrol9AZ5F4IIHZQyhBEh3RJ6Y7HehSAIgiAIIvQE7l3kjQ9BEHwoZQgjQrol9IaiJsm7EIRmUMoQRoR0S+gN8i4EETooZQgjQrol9AZ5F4IIHZQyhBEh3RJ6g7wLQYQOShnCiJBuCb1B3oUgQgelDGFESLeE3iDvQhChg1KGMCKkW0JvkHchiNBBKUMYEdItoTfIuxBE6KCUIYwI6ZbQG0H0Lo6m7EgAEVkNdq8j1scJwPnKWZV1VMtg8QHgp1cTWpYkCC0RTZnm25GSr428WDWn6sQLIzXVHTaNayuFbaD8cmwYV8H1Sfcap+QKT9T/sX+tszVbTha1z/APjv57zKfJGWafc4y/+hHAif8mxX5g5s0ZAL9WffK7HZoEba7uWhQuv5+XK2MfrbtzMNrVwOjD9xrGHbzD6uIZpCCognQr1O3SdlnIdCtfeGmTN4jeZaHmirM5PhWzPIwDfimfVl1LdfQ/SQS+Lx3TsiRBaIloyphNABAeHSPC9Vo1Fxdr4R7gguazAXHGSr8DgM3fZt65lZywDsCmrAaJa89k+S9hALD+6zPXrp3+KhLAukvv3JnvqMvwHfZELn/O698PL8d9D028+glAyju/r35aBG2++8FeALj0TqabJspOrgKwLv58du79GyfiVgOIuFDpGu5UxzMYQVAJ6Vag2yXtspDpVqHwkiYvC6J3mau6CITfzLkZDhx/LVzhCJJ3IQi9Iz0GfFM8GPhpm29HhmoMWKhNWwHse9LvXDiYM2dEA4lP+sUKf7wZAeC7khFnYbv18TfAapPZuRTb8/du4GSZ7PyXY7byPIDDL0a8Dwy/OASsSKtd8Lsliw3arOX5qY3OS7bcGNB+dxMQc6vZXWLmXcoaYGe+hTH/4hmEIKiEdMvT7RJ3Wah0q1R4SZOXBc+7TJWdBJBR52jJifLpVr53mel+V1pqHuBVfqqzsrS0YcjBGGNzfXXlVR0T7NNAbfGdzDTT3ZLmsQXGmGOqq/zv7Iz0m/kVFvda3lxfXXl5w4DN9e/K9nH2aaD2ac611LTsgjddk3axkhpWgCAUCHQMkNGzY6ix9OYhAPFpxaWvm0cZm7W8Ly1vG//U+9+tlJQbxR/HnOKesVQ8NJ07fvysKf9tb6CXPrMJwNkKnuithXuAvUUiV+7uvB3Ahj/beB9xy7EmbnZmq/kNWJvdpOZ3bdWpAPY/HRB+bC3cA2wU/IQXoq32DZqfzL+/DABr9t/PTQmXHQMm/zsBbLnfwf/MbAJwrc7B/Itn4EFYLKRbnm5D02VLrVulwiFJXjmC5F1GXhwG1mQ1OBjrytsOROe08I7yvUv7vc1e5u3jzXD3KpK1cA9w7ORJ131HADj0tKYgkff/qIw67tZqX2E8cOzfUfe/vzt9eh1/PSuhsM/hU1LDChCEAoGOATJ6Xqi9yvvMZHZeeo8cOeL86GTZFGPTdde2QEDs7eYAZDv8/CCw+V67T/2vikyezCYAp4ULrGYTgKMlI4wx1poTDaS+HWx8nnP13JnLt59/HJWegTkastYAXxX08j/s+msbsKfQKvEdyVb7Bs1PPr27fuTP6iGb83Khau3dzWDxAdev+hXPwIKgBaRbj25D0GU60a1s4aAnrxKimhQUCOTLvQVfApvutjPGGOsv2gsgtdqzt8hP7wLEZdaOLTDGpirOhQFA5MmS/nnGmK3vURLcMfXxLkBcRvWIjTFmH6v4NRpARp3Du6SGFSAIBaTHgMgjpgc+FDc492TJ69lrGbk7bwcAbL1Y0tLTVVPbOcumy08DiD5fNrzAGGP2kTfJXwCqd+rxaMqOAH58Jbh13XrnC+A7ke1j1sI9QFhmPW9fKneDe+PdNsbYbOUFeLP259c+K8suOnO3AtvzujyfNN+KdCeyLwqt1uiGhd/ehbv9v/7mRzvzM56M+R8EbSDdenQb9C7ToW59Cwc7eZUJindpvfMF32ONlnwLwf4Wf72Lx89y24OcszbGGBt6lgTsKxpgTMy7pNV6HnFqyl4L/Px60rukhhUgCAWkxwBRVl6v54rI61l0DLhS454GjZV+L/zAtQbu/yBgNsHnGcHuB7ESK+Y9+bsAbM+om3Qwxpit/+nRlQCw7lYzY6zx9zUAdmbWjNgYY46p1rt7AeB/z4ckfnygaB9/Ld/+IX0FcOaNxE1bpVYviXeZqsvYCmDT9Xpu8cC/eDLmbxA0gnTr0W2wu0yPuvUtHOTkVUEQvIu9Ng3AulMPK108+y0WwMHnw84SfnoXviTMJgiWyiZeH3cvO/l4F88vMsYs+TuFR9V7F7UVIAgFpMeAr+9/HPZhdMa5WimvZ7ExgL+Wzw0yUbH7eMRGAYi83SysimOwvkSal00jH2+G+2zQa7+3GUh6JnbRsrXfjROMapuSk4955l+O+Zk5/rOec2+TASQ8lkqnsdLvgYibH7lzV6fKDmNKrZYcAxSDICitfgxYGHx1KgpA9PkK9wTdz3j6HQSNIN16dBvsLtOdbiUKBzV5VaC9d3Hu7xFha24nV0TeuzT+vsZruwlvWckv7yJYj+rJ36XSuwRcAYJQQHoMULFvQFLPYmMA/5FEyQlydE6r8Hfm312SKAoAMJn7CuN9rk9mE2Re0WAfa3yUcmDbpu37k/Pqhm29BV8Cp6SeThh5cRhy9/FnKs4CKzPMDueTjKsz673fHqW61ZJjgGIQBKVVjgHTjb/vBIAdmfX8tvsfT/+CoBGkW49ug91l+tKtH4W1TF4ViGpSUMDPL89UnAXwQ7FF4MOHXiUD7nsvfO/ScX+L12vizCaE0rtoWAGCUGAJxwDXOv3isH9Ih+sRGSdTZaeACPEHDhy22elZ/ha+mTdngNU3GhljY/V/X0/NrRO4GMvDONcdJXG4+VparX3mzRkgJrdDsqRiq0O49j5R9esXACK+Le7zeqWYn/Hk8CMIGkG69eg22F2mI91KFw528qpAa+/C3as7V+F9F8vReCMcQPLbOSb0LtbHCa6te1zB7ry4kHoXDStAEAoEaQxoyYniPbXpMwZw++r283dlTbw+Dp9nKdTATU54lzEu5flbGrxaxtsa4OgrTABWX693MNf2R3497R33d0DqeQ1XGbMpDEh7+fKE0j4zpVYLgxYwimPAQtdfuwBsuVIjNhz5FU8X6oOgEaRbj26D3WV60a3FKXuVAAAOxklEQVRs4WAnrwo09i4DRfuk1s66/toG51Zsvndxvpwv9nJJQ3tbXUl6/GogpN5FwwoQhALSY8CquGMpYrzodDDFMcD6OAHAV5fyC2v6RcYAttB6JwbA6sSs8jZrv6XuyektEJ1jqMDWkBUFIP7G+57hofbSlG3gr6BzL3ZyXVkX6q9HAKsSsqu6B4e63+UkhYP3QuvZygsrAGz4+ZG5d2iwo/zabgA49GJY/IdddNx3Pj/q9ayHDwqtFgYtYETGAEEQhl8cAoCtBy8kCylqtTGmFE8pVAdBG0i3/BexB7nL9KFbhcLBTl5ltPUunblbIXwcmsfA0/0Avizo9Xqv7mTNb5vhZkdWdUlKKL2LhhUgCAWkxwApuNmcwhjgehYVOFA8KDIGMMbGa65s5Z834nBRT4B/EmWhr/go74VHm1KqPM+GclNQz/6x+c68PSt5v3rwUTfvAmjre3aM/+qPiKSCLuWJYP+TREDdX0STbbUgaAEjMgbwgzBVdkqiZ93L/nLxlMSPIGgA6Vag26B32dLrVrFw8JNXAVFNCgos5svq+TTW095mGZlzKBcNDkteAWI5oGHKeGOfmxgeHp+T3f22MD3U3dbS1jO6eJ3bpvo7Wlq6hmZ8ftBs8p6+zI/3tjY1dwz6lmWMMcfsSHdLU2v3sPjhxSPTajVBCwjfICggHU89QLr161TaYATdBj15pdGLdyGI5cBnnzI2S/5e35d/LzM+vyCQbpcDxgoCeReCCB2ffco4LCW5NaHYgaFnPr8gkG6XA8YKAnkXgggdlDKEESHdEnqDvAtBhA5KGcKIkG4JvUHehSBCB6UMYURIt4TeIO9CEKGDUoYwIqRbQm+QdyGI0EEpQxgR0i2hNxbrXQiCIAiCIEJP4N5F3vgQBMGHUoYwIqRbQm8oapK8C0FoBqUMYURIt4TeIO9CEKGDUoYwIqRbQm+QdyGI0EEpQxgR0i2hN8i7EETooJQhjAjpltAb5F0IInRQyhBGhHRL6A3yLgQROihlCCNCuiX0BnkXgggdlDKEESHdEnqDvAtBhA5KGcKIkG4JvaG9d/l4M9zn3XdhG/en5H8YtjmLWB8nAOcrZwOttATWwj3Aif8mNT4tQWiGaMo0346UfG3kxao5VSdeGKmp7rApl9ME20D55dgwroLrk+41TsmWnmnLP7re2ZyVO1LfDtv9PtX4qx8hmdszb84A+LXqk9/t0CRoc3XXonD5/bxcmdF/j/n0bIbZfXhJg6CK5adb+S5T6FAXRtct7yc7c3cByW/5vbq0QQiCdzGbAKzasGufk70JX25bz+klqXiQMcaY5WEc8Ev5tP/VlcXyMA748dW4xqclCM2QThmER8eIcL1WzcXFWrgHuKD5bECcsdLvAGDzt5l3biUnrAOwKatB6tozU3s1CgA2H7piSj24eSWAlecrZ/w9FXf9++GlSHJPvPoJQMo7v69+WgRtvvvBXgC49E6umxx1Gb6ju/sqv6RBUMmy0618l8kf5WFs3XqKt/yxDQDOVcx4PlzSILCgeRfvejpG/v1hFYDfamyMvAuxbJFOmW+cxj4gmm9HhmoMWKhNWwHse9Lv4P4/Z86IBhKf9IsVdjTfjgLWp1a7cp2bZh35Z8TfU81Wngdw+MWI94HhF4eAFWm1C363ZLFBm7U8P7XRecmWHwN6/t4NnCwTneYvcRBUssx0K99lSkf5GFq3TubqrzvLC7zLkgaBhcy7uD7fmW9hIt7FPtn+Ojf9zPETF67nV/bwwjPXV1de1THBPg3UFt/JTDPdLWkeW2CMOaa6yv/Ozki/mV9hcRd3eZfp7rI8U2pqZt7r9gn+8jRBLDWBjgFzfXXlle3j7NNA7dOca6lp2QVvuiY5cTuGGktvHgIQn1Zc+rp5lLFZy/vS8rbxT73/3UpJuVH8ccx5aZixVDw0nTt+/Kwp/21voJc+swnAWf41zFq4B9hbJDYImDMAnHnDK2zvqXzw+HXbpN+nslWnAtj/dED4sbVwD7DxzzbpCou22jdofjL//jIArNl/PzclXGEMsNX8BqzNbhI9GJogLJZlplv5LlM46lXWuLp11qM6NRIbMnNvbBF6l5AEQY6QeRf7h3R37QXexTFU+kOEcN1pS/oHp5mzFu4Bjp08uZZ39NDTmoJE3v+jMuq4m3CWh3HApk2b+KfamFpN+18I3RDoGNBXGA98d/r0Or64Ewr7HIwt1F7lfWYyM9adtwM4cuSI86OTZVOMTddd2yLMstjbzeq2JAgYfn4Q2Hyv3af+V0UmT32F8cDPrycZmxtofFPy4lWtZcozm/DrVIw5GrLWAF8V9PI/7PprG7Cn0CpRW8lW+wbNTz69u37kz+ohm3ODn+wY0JoTDaS+HWx8nnP13JnLt59/HHU3MARB0ILlpVv5LlM66oVxdcsYY1MVZ1cjJrtpvuO+l3cJehCUENWkoIC/XxbzLo7plj8TAMTkdjAm9C79TxIBbEqpHLEzxpit//mPEXAvRVkL9wBAXGbt2AJjbKriXBgARJ4s6Z9njNn6HiXB3QGWh3EAsOFs2ZCdMWYfKju7Aep3jRFE0JFOmcgjpgc+FDeMcUX6CuMBIC6jesTGGLOPVfwaDSCjjlsBFy4jd+ftAICtF0taerpqajtn2XT5aQDR58uGFxhjzD7yJvkLQP1OPQ9N2RE+N2Zb73wBfFc6Jt6wa0//OcafnCTmW2z+n4oxxjpztwLb87o8nzTfigSO/Ssx/VRotUY3LBTHgNnKC/Bm7c+vuQX0oAdBG5aXbuW7TOGoLwbVLWNsrPR7IPZum40xb+8S7CAoEyTvglVr1joJD1vhbNnG9A9cy3nepeP+FmDdzY8Ozwm49aVvS0aZy7t4rDG3PehoiTtCQ8+SgH1FA+7T4kqNx/1xC2RkXgi9IJMyYqy8Xs8V4caAtFrPqkVT9lrnmgYTHwN4iTBW+r1XZrCFmisBDQJmE3yeEex+ECu++O5q2JoDObV945NDzU9ObgAQYTLb/D0VY4yxgaJ9wAb3GrP9Q/oKr1tSfJRaHaoxoPH3NQB2ZtaM2BhjjqnWu3sB4H/Ph1jwg6ARy0u38l2mcFQEY+qWjfxzBNid17XAmK93CXIQVBAs77Ji5SonYeFR2xJ/Ss9/Z3U7CI934XyK195kznGYzEzklqTZBMFS2cTr4+5lJ8vDONduYBfjr35UfU+OIIKOdMp8ff/jsA+jM0419xXGAwefD3u+ZMnf6Zm1iIwB/LV8LiejYvfxiI0CEHm7WVgVx2B9iTQvm0Y+3gz32aDXfm8zkPTM96LF/e7ufItnajLy4jCA1GrXorXaU3GMlX4PRNz8yBhzXTykhzGlVkuOAYpBEJRWMX91zM/M8S9Lc2+TASQ8tgY/CBqxvHTLZLtM8agvBtStY+DpAWBPQa/TdvrcMwpuEFQQJO8i+jyUG493mS7/Bb637TwGhdvvwltWUvQuwnPNVV0UOT9BLBHSKaNi34BgfbUnf5fsGMBPQckJcnROq/B35t9dkppLA4DJ3FcY73N9Mpsg/ooGswlAuPNqxa/3rvweZ5vUnsrJTMVZYGWG2eHM7dWZ9ZLb8ZVaLTkGKAZBUFrdvgEhnIMzmYMfBI1YXroVw9Nl/h81oG5nKs4CiDmYnOLkyHYAX+z7JSUlr17iCWEtg6ACUU0KCvj7Zb+8C3cPKLVa8J4d7jn8AL2LcFmwrzAe+PpRn1wLCSJkLOEY4FqnXxzcnvtrdbybvFNlp4AIscVN7sUOwotZ11/bnI3161QuuPlaWq195s0Z9wY6cZRaHaK197H6v6+n5tYJZvyWh3HAulvNwQ+CRiwv3cp3mfxRCYym2/GXP0h5oEMvhoMfBBUssXdxXt1+ejXhOdpftA+uN/j5711wyrMu6Ogt+JpuGRE6IkhjQEtOFO8BUJ8xgNtXt7+I94jixOvjAE77/5IlbkLGu+Zxt+f5Wxo8DBTtg3DDmbUwAQjLavD7VC7sZlMYkPby5Qn3RjcJlFotDFrAKHkX7vVb/O6wd9zfAdc2viAHQSOWl27lu0yhQyUwnG698LpnFOwgqGCpvQubN5vWA4j+Ia+2e3Cg4+2tA+EAYu60LjAWkHcBdlwqbem3tr+9fWA13O/BIggdIJ0yq+KOpYjxotPBFMcA6+MEAF9dyi+s6RcZA9hC650YAKsTs8rbrP2WuientwBet6/VYmvIigIQf+N9z/BQe2nKNvAX46fKToJ3ZZ2t+nUVgO0X/2my9ndW3f4mDLwtBvKnkqLjvvP5UaX3UCq0Whi0gBEZA4RBmK28sALAhp8fmXuHBjvKr+12z14ZC3oQtGGZ6Va+yxQ6VAqj6Vak9sLnjIIaBGWW3Lsw5hipSBa8kyU2w+xaL/Pfu6Tm5Seucp0p/JsH7fSMEaEfpFNGCm5iqDAGuJ5FBQ4UD4qMAYyx8ZorW/nnjThc1BPgn0RZ6Cs+ynvj0qaUKs9jptxslrcp0j5QejyK97vbM/m3y+VOJQn3XgVVfxFNttWCoAWMyBjgHQRb37Nj/DecRCQVdPHKBzsIGrDsdCvfZQodKoHhdMvHd69u0IOggKgmBQUW82U/sE32d7a1947MarDrzDE32tPZ1T8Zqj/xRRAq0TJlvLDPTQwPj8/J5s/C9FB3W0tbz+icQ66YGmxT/R0tLV1DMz4/aDZ572BjjrmR7pbm9r4J0Wub9Km0QabVaoIWEL5BcMyOdLc0tXYPizcz2EFYHMtTt/JdptChi0cfupUn6EGQRjfehSCWAZ99ytgs+Xt9X/69zPj8gkC6XQ4YKwjkXQgidHz2KeOwlOTWLPc/h/r5BYF0uxwwVhDIuxBE6KCUIYwI6ZbQG+RdCCJ0UMoQRoR0S+gN8i4EETooZQgjQrol9AZ5F4IIHZQyhBEh3RJ6g7wLQYQOShnCiJBuCb1B3oUgQgelDGFESLeE3lisdyEIgiAIgggxgXsXgiAIgiAIvUHehSAIgiAII0HehSAIgiAII0HehSAIgiAII0HehSAIgiAII0HehSAIgiAII0HehSAIgiAII0HehSAIgiAII/F/QF4S+AUO07oAAAAASUVORK5CYII=&quot; width=&quot;400&quot; /&gt;&lt;/div&gt;&lt;br /&gt;
&amp;nbsp;&lt;u&gt;&lt;b&gt;Contrôle des mesures de potentiel sur site&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;La mesure du potentiel électrochimique d&#39;une structure sous protection cathodique doit être effectuée avec l&#39;électrode de référence la plus proche possible du point à contrôler et à courant coupé (les courants de protection cathodique doivent être coupés quelques secondes au moment de la mesure pour éliminer les chutes de tension ou chutes ohmiques générées par ces courants lorsqu’ils circulent dans le sol). Certaines recommandations précisent même que la lecture doit être effectuée rapidement après coupure de courant pour annuler cette erreur.&lt;/div&gt;&lt;br /&gt;
&lt;u&gt;&lt;b&gt;Autres paramètres modifiant le potentiel de protection requis&amp;nbsp;&lt;/b&gt;&lt;/u&gt;&lt;br /&gt;
&lt;br /&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;A l&#39;instar de la norme NF EN 12954, la norme ISO 13623 &quot;Industries du pétrole et du gaz naturel –Systèmes de transport par conduites&quot; fait varier le critère de protection avec la résistivité du terrain (et le potentiel de corrosion libre) : le seuil acceptable est de –0,75V/ Cu/Cu-SO4 saturé dans le cas d&#39;un sol sableux aéré dont la résistivité est comprise entre 100 et 1000 Ω.m et de –0,65V/ Cu/Cu-SO4 saturé pour des valeurs de résistivité supérieures à 1000 Ω.m.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Le seuil de protection doit être abaissé à –0,95 V/ Cu/Cu-SO4 ou –0,90 V/ Ag/Ag-Cl -eau de mer en cas de milieu anaérobie (favorable au développement de bactéries sulfurogènes), cette valeur étant déterminée à l&#39;aide de l&#39;étude des équilibres tension-pH afin d&#39;autoriser une passivité de l&#39;acier en présence de sulfures.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Pour d&#39;autres métaux courants, les valeurs de potentiel de corrosion et de potentiel de protection à appliquer suivant le milieu sont données dans la norme NF EN 12954 : « Protection des structures métalliques enterrés ou immergées –Principes généraux et application pour les canalisations ».&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;
&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;En général, les seuils de protection varient et les recommandations sont fournies par des normes et documents professionnels. Pour des matériaux à l&#39;état passif mais risquant des corrosions localisées (piqûres, corrosion&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;caverneuse, corrosion sous tension) le niveau de protection cathodique peut être défini par rapport au potentiel de piqûre : c&#39;est par exemple le cas des aciers inoxydables en milieu chloruré ou celui de l&#39;acier enrobé de béton. &lt;/div&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://pipelines-corrosion.blogspot.com/feeds/7678385712984744808/comments/default' title='Publier les commentaires'/><link rel='replies' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/potentiels-de-protection-cathodique.html#comment-form' title='2 commentaires'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/7678385712984744808'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/2082077995029396292/posts/default/7678385712984744808'/><link rel='alternate' type='text/html' href='http://pipelines-corrosion.blogspot.com/2011/08/potentiels-de-protection-cathodique.html' title='POTENTIELS DE PROTECTION CATHODIQUE'/><author><name>Bouchera-Marketing</name><uri>http://www.blogger.com/profile/11907600275449567880</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>2</thr:total></entry></feed>