<?xml version="1.0" encoding="UTF-8" ?><rss version="2.0">
<channel>
<title>Asian Journal of Algebra - Current Issue</title>
<link>https://scialert.net</link>
<description>Asian Journal of Algebra</description>
<language>en-us</language>
<copyright>Science Alert</copyright>
<pubDate>Thu, 11 Jun 2026 18:11:57 +0200</pubDate>
<lastBuildDate>Thu, 11 Jun 2026 18:14:14 +0200</lastBuildDate>
<generator>RssPublisher 0.2.0 beta</generator>
<image>
<url>https://scialert.net/images/logo.gif</url>
<title>Asian Journal of Algebra - Current Issue</title>
<link>https://scialert.net</link>
<height>41</height>
<width>233</width>
<description>Asian Journal of Algebra</description>
</image>
<item>
Groupoids in Involution Rings<title><![CDATA[Groupoids in Involution Rings]]></title> 
<description><![CDATA[Describing the structure of certain special types of elements in a ring (in fact in any algebraic structure) is an interesting problem in structure theory. This study was performed to carry out some properties of partial isometries and Moore-penrose invertible elements and the structure of partial isometries and Moore-penrose invertible elements in an involution ring. It is shown that partial isometries in an involution ring is an ordered groupoid and is a sub-groupoid of the groupoid of Moore-penrose invertible elements in R.]]></description>
<link>https://scialert.net/abstract/?doi=aja.2020.1.5</link> 
<pubDate>11 June, 2026</pubDate>
</item>
</channel>
</rss>