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    <title>MaplePrimes - Maple 12 Posts and Questions</title>
    <link>http://www.mapleprimes.com/products/Maple/Maple 12</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
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    <lastBuildDate>Thu, 09 Apr 2026 21:39:19 GMT</lastBuildDate>
    <pubDate>Thu, 09 Apr 2026 21:39:19 GMT</pubDate>
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    <itunes:summary />
    <description>Maple 12 Questions and Posts on MaplePrimes</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - Maple 12 Posts and Questions</title>
      <link>http://www.mapleprimes.com/products/Maple/Maple 12</link>
    </image>
    <item>
      <title>Riccati equation</title>
      <link>http://www.mapleprimes.com/questions/240404-Riccati-Equation?ref=Feed:MaplePrimes:Version Maple 12</link>
      <itunes:summary>&lt;p&gt;Dear all&lt;/p&gt;

&lt;p&gt;I get error when solving&amp;nbsp;Riccati equation. I want to get six different solution.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=240404_question/ricatti_equation.mw"&gt;ricatti_equation.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;thank you for your help&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Dear all&lt;/p&gt;

&lt;p&gt;I get error when solving&amp;nbsp;Riccati equation. I want to get six different solution.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=240404_question/ricatti_equation.mw"&gt;ricatti_equation.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;thank you for your help&lt;/p&gt;
</description>
      <guid>240404</guid>
      <pubDate>Mon, 19 May 2025 22:52:36 Z</pubDate>
      <itunes:author>Zeineb</itunes:author>
      <author>Zeineb</author>
    </item>
    <item>
      <title>Compute integral exactly </title>
      <link>http://www.mapleprimes.com/questions/240278-Compute-Integral-Exactly-?ref=Feed:MaplePrimes:Version Maple 12</link>
      <itunes:summary>&lt;p&gt;Dear all&amp;nbsp;&lt;br&gt;
I have a double integral, i want to compute this integral and verify if the pproposed solution verify the proposed equation or not.&amp;nbsp;&lt;br&gt;
I can modify the right hand side of my equation or the exact solution, so that my equation has an exact solution with simple form of right hand side.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=240278_question/exact_solution.mw"&gt;exact_solution.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;Thank you for your help&amp;nbsp;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Dear all&amp;nbsp;&lt;br&gt;
I have a double integral, i want to compute this integral and verify if the pproposed solution verify the proposed equation or not.&amp;nbsp;&lt;br&gt;
I can modify the right hand side of my equation or the exact solution, so that my equation has an exact solution with simple form of right hand side.&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=240278_question/exact_solution.mw"&gt;exact_solution.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;Thank you for your help&amp;nbsp;&lt;/p&gt;
</description>
      <guid>240278</guid>
      <pubDate>Sun, 27 Apr 2025 22:34:08 Z</pubDate>
      <itunes:author>Zeineb</itunes:author>
      <author>Zeineb</author>
    </item>
    <item>
      <title>I want to simplify G_{ti} expression in a simple way in terms of taking v_r^2 ,v_theta^2,v_phi^2 common </title>
      <link>http://www.mapleprimes.com/questions/235631-I-Want-To-Simplify-Gti-Expression?ref=Feed:MaplePrimes:Version Maple 12</link>
      <itunes:summary>&lt;p&gt;I want to take v_{r} , v_{theta}, and v_{pi} common out of this expression and I want to simplify in a more simplify way. The maple sheet is attached below:&lt;a href="/view.aspx?sf=235631_question/metriccalculaions.mw"&gt;metriccalculaions.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;G[ti] := -(v[r]*`cos&amp;amp;theta;`*`cos&amp;amp;phi;`+v[r]*`cos&amp;amp;theta;`*`sin&amp;amp;phi;`+v[r]*`sin&amp;amp;theta;`)*rho*(-c^2+(1-A)*(v[r]^2+v[theta]^2+v[phi]^2-(v[r]*`cos&amp;amp;theta;`*`cos&amp;amp;phi;`)^2-(v[r]*`cos&amp;amp;theta;`*`sin&amp;amp;phi;`)^2-(v[r]*`sin&amp;amp;theta;`)^2))/(A*c^3)&lt;img 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"&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;I want to take v_{r} , v_{theta}, and v_{pi} common out of this expression and I want to simplify in a more simplify way. The maple sheet is attached below:&lt;a href="/view.aspx?sf=235631_question/metriccalculaions.mw"&gt;metriccalculaions.mw&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;&amp;nbsp;&lt;/p&gt;

&lt;p&gt;G[ti] := -(v[r]*`cos&amp;amp;theta;`*`cos&amp;amp;phi;`+v[r]*`cos&amp;amp;theta;`*`sin&amp;amp;phi;`+v[r]*`sin&amp;amp;theta;`)*rho*(-c^2+(1-A)*(v[r]^2+v[theta]^2+v[phi]^2-(v[r]*`cos&amp;amp;theta;`*`cos&amp;amp;phi;`)^2-(v[r]*`cos&amp;amp;theta;`*`sin&amp;amp;phi;`)^2-(v[r]*`sin&amp;amp;theta;`)^2))/(A*c^3)&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;
</description>
      <guid>235631</guid>
      <pubDate>Sun, 29 Jan 2023 20:41:51 Z</pubDate>
      <itunes:author>Deeshani</itunes:author>
      <author>Deeshani</author>
    </item>
    <item>
      <title>Can't able to find $rho_{1}$ please help</title>
      <link>http://www.mapleprimes.com/questions/235084-Cant-Able-To-Find-rho1-Please-Help?ref=Feed:MaplePrimes:Version Maple 12</link>
      <itunes:summary>&lt;p&gt;solve((&amp;amp;PartialD;(- &amp;nbsp; &amp;nbsp;&amp;amp;nabla;(f) ))/(&amp;amp;PartialD; t)+((DotProduct(v[0],&amp;amp;nabla;f))*(1-e(DotProduct(B,Omega)))+(c[s0]^(2)*rho[1])/(rho[0])(1-e(DotProduct(B,Omega)))+e(CrossProduct(&amp;amp;nabla; f,B))*Omega-e((DotProduct(-&amp;amp;nabla;f,Omega))*(DotProduct(B,&amp;amp;nabla;)))*(-&amp;amp;nabla;f)+e(E)*(1-(DotProduct(B,Omega)))+e^(2)(DotProduct(E,B))*Omega-e*((CrossProduct(E,Omega))*(&amp;amp;nabla;(-&amp;amp;nabla;f)),rho[1]);&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;solve((&amp;amp;PartialD;(- &amp;nbsp; &amp;nbsp;&amp;amp;nabla;(f) ))/(&amp;amp;PartialD; t)+((DotProduct(v[0],&amp;amp;nabla;f))*(1-e(DotProduct(B,Omega)))+(c[s0]^(2)*rho[1])/(rho[0])(1-e(DotProduct(B,Omega)))+e(CrossProduct(&amp;amp;nabla; f,B))*Omega-e((DotProduct(-&amp;amp;nabla;f,Omega))*(DotProduct(B,&amp;amp;nabla;)))*(-&amp;amp;nabla;f)+e(E)*(1-(DotProduct(B,Omega)))+e^(2)(DotProduct(E,B))*Omega-e*((CrossProduct(E,Omega))*(&amp;amp;nabla;(-&amp;amp;nabla;f)),rho[1]);&lt;img src="data:image/png;base64,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" /&gt;&lt;/p&gt;
</description>
      <guid>235084</guid>
      <pubDate>Tue, 01 Nov 2022 06:34:54 Z</pubDate>
      <itunes:author>Deeshani</itunes:author>
      <author>Deeshani</author>
    </item>
    <item>
      <title>How to plot piecewise function?</title>
      <link>http://www.mapleprimes.com/questions/234653-How-To-Plot-Piecewise-Function?ref=Feed:MaplePrimes:Version Maple 12</link>
      <itunes:summary>&lt;p&gt;&lt;a href="/view.aspx?sf=234653_question/eval.mw"&gt;eval.mw&lt;/a&gt;&amp;nbsp;This is the maple worksheet The regions are u&amp;lt;=-1, -1&amp;lt;=u&amp;lt;=1,u&amp;gt;=1&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;&lt;a href="/view.aspx?sf=234653_question/eval.mw"&gt;eval.mw&lt;/a&gt;&amp;nbsp;This is the maple worksheet The regions are u&amp;lt;=-1, -1&amp;lt;=u&amp;lt;=1,u&amp;gt;=1&lt;/p&gt;
</description>
      <guid>234653</guid>
      <pubDate>Fri, 19 Aug 2022 19:44:11 Z</pubDate>
      <itunes:author>Deeshani</itunes:author>
      <author>Deeshani</author>
    </item>
    <item>
      <title>How to plot multivalued  function ? </title>
      <link>http://www.mapleprimes.com/questions/234639-How-To-Plot-Multivalued--Function--?ref=Feed:MaplePrimes:Version Maple 12</link>
      <itunes:summary>&lt;p&gt;how to plot multivalued function in the region from&amp;nbsp;&amp;nbsp;-a to a solving 2nd order ode in maple ?&lt;/p&gt;

&lt;p&gt;d^x/du^2+1/2sech^2(u)*x(u)=0 &amp;nbsp;. I have to find out the analytical value in three different regions like u&amp;lt;=-a , -a&amp;lt;=u&amp;lt;=a , u&amp;gt;=a . How to find out ?&amp;nbsp;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;how to plot multivalued function in the region from&amp;nbsp;&amp;nbsp;-a to a solving 2nd order ode in maple ?&lt;/p&gt;

&lt;p&gt;d^x/du^2+1/2sech^2(u)*x(u)=0 &amp;nbsp;. I have to find out the analytical value in three different regions like u&amp;lt;=-a , -a&amp;lt;=u&amp;lt;=a , u&amp;gt;=a . How to find out ?&amp;nbsp;&lt;/p&gt;
</description>
      <guid>234639</guid>
      <pubDate>Wed, 17 Aug 2022 10:23:18 Z</pubDate>
      <itunes:author>Deeshani</itunes:author>
      <author>Deeshani</author>
    </item>
  </channel>
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