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 <title>iMechanica - Spectral decomposition - Comments</title>
 <link>http://www.imechanica.org/node/5996</link>
 <description>Comments for &quot;Spectral decomposition&quot;</description>
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<item>
 <title>Relation to the small strain theory</title>
 <link>http://www.imechanica.org/node/5996#comment-11503</link>
 <description>&lt;p&gt;
If you do it this way there are many nice algorithmic things that happen.&amp;nbsp; One that many people like is that at some level the algorithm looks a lot like the one that appears in the small strain theory.
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&lt;p&gt;
Prof. Dr. Sanjay Govindjee&lt;br /&gt;
University of California, Berkeley
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&lt;br class=&quot;clear&quot; /&gt;</description>
 <pubDate>Fri, 10 Jul 2009 05:27:37 -0400</pubDate>
 <dc:creator>Sanjay Govindjee</dc:creator>
 <guid isPermaLink="false">comment 11503 at http://www.imechanica.org</guid>
</item>
<item>
 <title>Spectral decomposition</title>
 <link>http://www.imechanica.org/node/5996</link>
 <description>&lt;p&gt;
Dear all,
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&lt;p&gt;
&amp;nbsp; &amp;nbsp;&amp;nbsp; Many numerical implementation of plasticity model uses spectral decomposition to represent the Cauchy stress, elastic strain,&amp;nbsp; such that stress update algorithm is written in the principal directions. As a result, I wonder what makes it benefical to write the stress update algorithm in spectral form?&amp;nbsp;
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&amp;nbsp;Thanks,
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&lt;p&gt;
WaiChing Sun
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&lt;br class=&quot;clear&quot; /&gt;</description>
 <comments>http://www.imechanica.org/node/5996#comments</comments>
 <category domain="http://www.imechanica.org/taxonomy/term/76">research</category>
 <category domain="http://www.imechanica.org/taxonomy/term/784">spectral decomposition</category>
 <category domain="http://www.imechanica.org/taxonomy/term/4139">spectral form</category>
 <pubDate>Thu, 09 Jul 2009 13:36:32 -0400</pubDate>
 <dc:creator>WaiChing Sun</dc:creator>
 <guid isPermaLink="false">5996 at http://www.imechanica.org</guid>
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