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  <title>sci.math.num-analysis Google Group</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis</link>
  <description>Numerical Analysis.</description>
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  tradecentral2...@hotmail.com
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  <pubDate>Sat, 11 Nov 2009 11:33:24 UT
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  <author>
  globaltrader2...@yahoo.com.cn
  (globaltrader)
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  <pubDate>Sat, 11 Nov 2009 11:31:38 UT
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  <item>
  <title>Re: PDEs Involving Absolute Value</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/25e26cdeeb8693bb/7b6117cf0cc9c5b2?show_docid=7b6117cf0cc9c5b2</link>
  <description>
  You may mean. -1 &amp;lt;= C &amp;lt;= 1. &lt;br&gt; However, even then it is not true. &lt;br&gt; It depends on the application. For example, the Fourier Series &lt;br&gt; representation of any piecewise continuous function converges &lt;br&gt; to the average of the right and left hand limits. &lt;br&gt; I cannot think of any uniform approximator for which this is not true.
  </description>
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  <author>
  he...@alumni.brown.edu
  (Greg Heath)
  </author>
  <pubDate>Fri, 11 Nov 2009 22:43:37 UT
</pubDate>
  </item>
  <item>
  <title>Re: Numerical derivative of matrix eqn</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/5cebeac9c4989f63/b9343f0b26091b77?show_docid=b9343f0b26091b77</link>
  <description>
  Yes, its clear I made an incorrect assumption about b*pinv(b). Thanks, &lt;br&gt; I should have noticed that myself! Thanks for your replies BTW, I&#39;m &lt;br&gt; really happy this group is still alive to post questions. It looks &lt;br&gt; almost overrun with spam lately.
  </description>
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  <author>
  spasm...@gmail.com
  (spasmous)
  </author>
  <pubDate>Fri, 11 Nov 2009 19:03:48 UT
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  <pubDate>Fri, 11 Nov 2009 18:04:42 UT
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  </item>
  <item>
  <title>Re: Numerical derivative of matrix eqn</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/5cebeac9c4989f63/336a3cef13bcb8a7?show_docid=336a3cef13bcb8a7</link>
  <description>
  On Nov 27, 11:02 am, spellu...@fb04633.mathematik.t u-darmstadt.de &lt;br&gt; Thanks for getting to the heart of the matter. &lt;br&gt; On Nov 27, 11:02 am, spellu...@fb04633.mathematik.t u-darmstadt.de &lt;br&gt; Thanks for getting to the heart of the matter. &lt;br&gt; Examples: &lt;br&gt; clear all, clc &lt;br&gt; A = [1 2; 3 4; 5 6] ; &lt;br&gt; b = [1;2;3] ; &lt;br&gt; db = [1e-2;1e-2;1e-2] ;
  </description>
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  <author>
  he...@alumni.brown.edu
  (Greg Heath)
  </author>
  <pubDate>Fri, 11 Nov 2009 17:41:52 UT
</pubDate>
  </item>
  <item>
  <title>Re: PDEs Involving Absolute Value</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/25e26cdeeb8693bb/8a001d59f32acbb1?show_docid=8a001d59f32acbb1</link>
  <description>
  On Nov 27, 10:01 am, spellu...@fb04633.mathematik.t u-darmstadt.de &lt;br&gt; How &amp;quot;seemingly&amp;quot;? There are no exact minimum L1 norm results to &lt;br&gt; compare. For all you know, the author&#39;s false solutions are MORE &lt;br&gt; visually appealing than the exact solutions. But, then he would have &lt;br&gt; a very hard time explaining it, huh?
  </description>
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  <author>
  aruzin...@general-cathexis.com
  (aruzinsky)
  </author>
  <pubDate>Fri, 11 Nov 2009 17:01:13 UT
</pubDate>
  </item>
  <item>
  <title>Re: Numerical derivative of matrix eqn</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/5cebeac9c4989f63/350a3a51dc4fd02c?show_docid=350a3a51dc4fd02c</link>
  <description>
  In article &amp;lt;34d21c55-0c55-44cb-b5fc-3c96d 846b...@p35g2000yqh.googlegrou ps.com&amp;gt;, &lt;br&gt; you assume that b*pinv(b) = id &lt;br&gt; hth &lt;br&gt; peter
  </description>
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  <author>
  spellu...@fb04633.mathematik.tu-darmstadt.de
  (Peter Spellucci)
  </author>
  <pubDate>Fri, 11 Nov 2009 16:02:36 UT
</pubDate>
  </item>
  <item>
  <title>Re: PDEs Involving Absolute Value</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/25e26cdeeb8693bb/3c8034f270c566e7?show_docid=3c8034f270c566e7</link>
  <description>
  There is no such word as &amp;quot;civilianly&amp;quot; but I will civilly tell you that &lt;br&gt; sgn(x) can be replaced by an infinite number of functions f(x) in your &lt;br&gt; equations satisfying. &lt;br&gt; f(x) = -1, x&amp;lt;0 &lt;br&gt; f(x) = 1, x&amp;gt;0 &lt;br&gt; f(x) = C, x=0, -oo&amp;lt;C&amp;lt;oo &lt;br&gt; and, yet, using different C would likely affect the stationary points &lt;br&gt; in the aforementioned steepest descent. And, let&#39;s make it perfectly
  </description>
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  <author>
  aruzin...@general-cathexis.com
  (aruzinsky)
  </author>
  <pubDate>Fri, 11 Nov 2009 16:02:24 UT
</pubDate>
  </item>
  <item>
  <title>Re: PDEs Involving Absolute Value</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/25e26cdeeb8693bb/1f32299bc7c045a6?show_docid=1f32299bc7c045a6</link>
  <description>
  In article &amp;lt;d4d37c37-0516-4725-8126-9c8f5 c6ae...@b2g2000yqi.googlegroup s.com&amp;gt;, &lt;br&gt; aaaah, no I see the sense behind your original question, but you had better &lt;br&gt; wrote in your initial contribution what you wrote here. &lt;br&gt; Concerning the paper you pointed too: yes, there are errors &lt;br&gt; (the gradient of the l1-norm is indeed quite funny)
  </description>
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  <author>
  spellu...@fb04633.mathematik.tu-darmstadt.de
  (Peter Spellucci)
  </author>
  <pubDate>Fri, 11 Nov 2009 16:01:31 UT
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  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/88f4e425c2950e30/2f11a8f0cab1e9be?show_docid=2f11a8f0cab1e9be</link>
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  <title>Re: Numerical derivative of matrix eqn</title>
  <link>http://groups.google.co.uk/group/sci.math.num-analysis/browse_frm/thread/5cebeac9c4989f63/7d731260ab8d0b4b?show_docid=7d731260ab8d0b4b</link>
  <description>
  clear all, clc &lt;br&gt; A = [1 2; 3 4; 5 6] ; &lt;br&gt; b = [1;2;3] ; &lt;br&gt; db = [1e-2;1e-2;1e-2] ; &lt;br&gt; pinvA = pinv(A) &lt;br&gt; x = pinvA*b &lt;br&gt; dx = pinvA*db &lt;br&gt; err = A*x-b &lt;br&gt; % pinvA = &lt;br&gt; % -1.3333 -0.3333 0.6667 &lt;br&gt; % 1.0833 0.3333 -0.4167 &lt;br&gt; % x = &lt;br&gt; % 0.0000 &lt;br&gt; % 0.5000 &lt;br&gt; % dx = &lt;br&gt; % -0.0100 &lt;br&gt; % 0.0100 &lt;br&gt; % err = &lt;br&gt; % 1.0e-015 *
  </description>
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  <author>
  he...@alumni.brown.edu
  (Greg Heath)
  </author>
  <pubDate>Fri, 11 Nov 2009 04:46:52 UT
</pubDate>
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