<rss xmlns:itunes="http://www.itunes.com/dtds/podcast-1.0.dtd" version="2.0">
  <channel>
    <title>MaplePrimes - answers and comments on Question, quadruple Integral</title>
    <link>http://www.mapleprimes.com/questions/144973-Quadruple-Integral</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Tue, 09 Jun 2026 12:25:14 GMT</lastBuildDate>
    <pubDate>Tue, 09 Jun 2026 12:25:14 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest answers and comments added to the Question, quadruple Integral</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, quadruple Integral</title>
      <link>http://www.mapleprimes.com/questions/144973-Quadruple-Integral</link>
    </image>
    <item>
      <title>Unbalanced parentheses</title>
      <link>http://www.mapleprimes.com/questions/144973-Quadruple-Integral?ref=Feed:MaplePrimes:quadruple Integral:Comments#answer144974</link>
      <itunes:summary>&lt;p&gt;Your expression for the integrand has unbalanced parentheses. I think you're missing a left parenthesis "(" at the very beginning. Once you repost a correction, I might be able to help you more. But I think that it's unlikely that you will get a symbolic answer.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;Your expression for the integrand has unbalanced parentheses. I think you're missing a left parenthesis "(" at the very beginning. Once you repost a correction, I might be able to help you more. But I think that it's unlikely that you will get a symbolic answer.&lt;/p&gt;</description>
      <guid>144974</guid>
      <pubDate>Sat, 23 Mar 2013 21:07:57 Z</pubDate>
      <itunes:author>Carl Love</itunes:author>
      <author>Carl Love</author>
    </item>
    <item>
      <title>maple language</title>
      <link>http://www.mapleprimes.com/questions/144973-Quadruple-Integral?ref=Feed:MaplePrimes:quadruple Integral:Comments#answer144987</link>
      <itunes:summary>&lt;p&gt;I removed one bracket and got this but until we determine where the missing bracket is no one will go further.&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;pre&gt;Your other line should also be rewritten to reflect the maple language&lt;br&gt;&lt;br&gt;hj=int(int(int(int(prod2,x=0..a),y=0..b),alp=d1..d2),bet=k1..k2);&lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;/pre&gt;</itunes:summary>
      <description>&lt;p&gt;I removed one bracket and got this but until we determine where the missing bracket is no one will go further.&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;pre&gt;Your other line should also be rewritten to reflect the maple language&lt;br&gt;&lt;br&gt;hj=int(int(int(int(prod2,x=0..a),y=0..b),alp=d1..d2),bet=k1..k2);&lt;br&gt;&lt;br&gt;&lt;br&gt;&lt;/pre&gt;</description>
      <guid>144987</guid>
      <pubDate>Sun, 24 Mar 2013 04:42:14 Z</pubDate>
      <itunes:author>Christopher2222</itunes:author>
      <author>Christopher2222</author>
    </item>
    <item>
      <title>Possibilities</title>
      <link>http://www.mapleprimes.com/questions/144973-Quadruple-Integral?ref=Feed:MaplePrimes:quadruple Integral:Comments#answer144996</link>
      <itunes:summary>&lt;p&gt;The missing branch I believe is right at the beginning it should be:&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;prod2=5/2*(3200/4507... and so on. Sorry for the typo.&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Indeed, MATLAB cannot calculate the integral of an exponent including a square root. The reason we have this exponent in the first place is from the kernel function which must be included in the analysis in order to separate different the parts submmittted to the damping effect of the beam, so it cant be excluded.&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Since all kernal functions include an exponent with square root I cannot replace by an easier function, I think my only possibility s to simplify the function using a Taylor series and lose degree of accuracy.&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Any other suggestions is welll appreciated.&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Truthly thankful for the comments.&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;The missing branch I believe is right at the beginning it should be:&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;prod2=5/2*(3200/4507... and so on. Sorry for the typo.&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Indeed, MATLAB cannot calculate the integral of an exponent including a square root. The reason we have this exponent in the first place is from the kernel function which must be included in the analysis in order to separate different the parts submmittted to the damping effect of the beam, so it cant be excluded.&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Since all kernal functions include an exponent with square root I cannot replace by an easier function, I think my only possibility s to simplify the function using a Taylor series and lose degree of accuracy.&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Any other suggestions is welll appreciated.&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Truthly thankful for the comments.&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;</description>
      <guid>144996</guid>
      <pubDate>Sun, 24 Mar 2013 13:47:15 Z</pubDate>
      <itunes:author>caky123</itunes:author>
      <author>caky123</author>
    </item>
    <item>
      <title>No answer</title>
      <link>http://www.mapleprimes.com/questions/144973-Quadruple-Integral?ref=Feed:MaplePrimes:quadruple Integral:Comments#answer145045</link>
      <itunes:summary>&lt;p&gt;int(exp(sqrt(x^2+5)))&lt;/p&gt;
&lt;p&gt;Has no symbolic answer.&amp;nbsp; Numerically I wouldn't know how to approximate it either.&amp;nbsp; I think you are stuck.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;int(exp(sqrt(x^2+5)))&lt;/p&gt;
&lt;p&gt;Has no symbolic answer.&amp;nbsp; Numerically I wouldn't know how to approximate it either.&amp;nbsp; I think you are stuck.&lt;/p&gt;</description>
      <guid>145045</guid>
      <pubDate>Mon, 25 Mar 2013 17:41:57 Z</pubDate>
      <itunes:author>Christopher2222</itunes:author>
      <author>Christopher2222</author>
    </item>
    <item>
      <title>a problem</title>
      <link>http://www.mapleprimes.com/questions/144973-Quadruple-Integral?ref=Feed:MaplePrimes:quadruple Integral:Comments#comment144988</link>
      <itunes:summary>&lt;p&gt;A problem comes about when you integrate an exponentional of the square root of the variable you're trying to integrate.&lt;/p&gt;
&lt;p&gt;ie&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;int(eq,x=0..a)&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;A problem comes about when you integrate an exponentional of the square root of the variable you're trying to integrate.&lt;/p&gt;
&lt;p&gt;ie&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;int(eq,x=0..a)&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;</description>
      <guid>144988</guid>
      <pubDate>Sun, 24 Mar 2013 04:48:45 Z</pubDate>
      <itunes:author>Christopher2222</itunes:author>
      <author>Christopher2222</author>
    </item>
    <item>
      <title>mathematica chokes on even simpler</title>
      <link>http://www.mapleprimes.com/questions/144973-Quadruple-Integral?ref=Feed:MaplePrimes:quadruple Integral:Comments#comment144989</link>
      <itunes:summary>&lt;p&gt;From the online mathematica integrator, mathematica's engine chokes on the integration of a square root exponentional squared plus a constant&lt;/p&gt;
&lt;p&gt;exp(sqrt(5x^2+2))&lt;/p&gt;
&lt;p&gt;&lt;em&gt;Mathematica&lt;/em&gt; could not find a formula for your integral. Most likely this means that no formula exists.&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;From the online mathematica integrator, mathematica's engine chokes on the integration of a square root exponentional squared plus a constant&lt;/p&gt;
&lt;p&gt;exp(sqrt(5x^2+2))&lt;/p&gt;
&lt;p&gt;&lt;em&gt;Mathematica&lt;/em&gt; could not find a formula for your integral. Most likely this means that no formula exists.&lt;/p&gt;</description>
      <guid>144989</guid>
      <pubDate>Sun, 24 Mar 2013 04:54:34 Z</pubDate>
      <itunes:author>Christopher2222</itunes:author>
      <author>Christopher2222</author>
    </item>
  </channel>
</rss>