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  <channel>
    <title>MaplePrimes - Maple Posts and Questions</title>
    <link>http://www.mapleprimes.com/tags/Maple</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Tue, 21 Apr 2026 11:20:15 GMT</lastBuildDate>
    <pubDate>Tue, 21 Apr 2026 11:20:15 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>Maple Questions and Posts on MaplePrimes</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - Maple Posts and Questions</title>
      <link>http://www.mapleprimes.com/tags/Maple</link>
    </image>
    <item>
      <title>Detecting the determinant of a Kronecker product</title>
      <link>http://www.mapleprimes.com/questions/243553-Detecting-The-Determinant-Of-A-Kronecker-Product?ref=Feed:MaplePrimes:Tagged With Maple</link>
      <itunes:summary>&lt;p&gt;It can take a lot of time to verify the equality of the determinant of a Kronecker Product and the Zehfuss determinant. See attached worksheet)&lt;br&gt;
&lt;br&gt;
&lt;img src="/view.aspx?sf=243553_question/Zehfuss.png"&gt;&lt;br&gt;
&lt;br&gt;
As Acer has pointed out Abstract Linear Algebra is not implemented in Maple.&lt;br&gt;
&lt;a href="https://mapleprimes.com/questions/239405-How-To-Force-Maple-To-Use-Basic-Math-Results"&gt;https://mapleprimes.com/questions/239405-How-To-Force-Maple-To-Use-Basic-Math-Results&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;Today I have been trying to replace the determinant of a Kronecker product by an &lt;strong&gt;unevaluated&lt;/strong&gt; Zehfuss determinant. The first problem is how to detect whether there is a determinant of a Kronecker product present in an expression. Neither I nor Copilot, ChatGPT, Gemini and Claude were able to take this first step (although all the AI programs were very optimistically continuously presenting new code with the same disappointing results).&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243553_question/Maple_vraag.mw"&gt;Maple_vraag.mw&lt;/a&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;It can take a lot of time to verify the equality of the determinant of a Kronecker Product and the Zehfuss determinant. See attached worksheet)&lt;br&gt;
&lt;br&gt;
&lt;img src="/view.aspx?sf=243553_question/Zehfuss.png"&gt;&lt;br&gt;
&lt;br&gt;
As Acer has pointed out Abstract Linear Algebra is not implemented in Maple.&lt;br&gt;
&lt;a href="https://mapleprimes.com/questions/239405-How-To-Force-Maple-To-Use-Basic-Math-Results" target="_parent"&gt;https://mapleprimes.com/questions/239405-How-To-Force-Maple-To-Use-Basic-Math-Results&lt;/a&gt;&lt;/p&gt;

&lt;p&gt;Today I have been trying to replace the determinant of a Kronecker product by an &lt;strong&gt;unevaluated&lt;/strong&gt; Zehfuss determinant. The first problem is how to detect whether there is a determinant of a Kronecker product present in an expression. Neither I nor Copilot, ChatGPT, Gemini and Claude were able to take this first step (although all the AI programs were very optimistically continuously presenting new code with the same disappointing results).&amp;nbsp;&lt;/p&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243553_question/Maple_vraag.mw"&gt;Maple_vraag.mw&lt;/a&gt;&lt;/p&gt;
</description>
      <guid>243553</guid>
      <pubDate>Mon, 20 Apr 2026 18:35:21 Z</pubDate>
      <itunes:author>Harry Garst</itunes:author>
      <author>Harry Garst</author>
    </item>
    <item>
      <title>Physics Updates for Maple 2026</title>
      <link>http://www.mapleprimes.com/questions/243552-Physics-Updates-For-Maple-2026?ref=Feed:MaplePrimes:Tagged With Maple</link>
      <itunes:summary>&lt;p&gt;I am running Maple 2026 and my interest is in Physics.&lt;/p&gt;

&lt;p&gt;Am I able to load the Physics package &amp;quot;Version 1854 and higher require Maple 2025&amp;quot;&amp;nbsp; in Maple 2026?&lt;/p&gt;

&lt;p&gt;Does the Physics package offer capability that is not in the standard Maple 2026 product?&lt;/p&gt;

&lt;p&gt;Will there be a Physics package for Maple 2026 that will available shortly?&lt;/p&gt;

&lt;p&gt;Thanks in advance.&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;I am running Maple 2026 and my interest is in Physics.&lt;/p&gt;

&lt;p&gt;Am I able to load the Physics package &amp;quot;Version 1854 and higher require Maple 2025&amp;quot;&amp;nbsp; in Maple 2026?&lt;/p&gt;

&lt;p&gt;Does the Physics package offer capability that is not in the standard Maple 2026 product?&lt;/p&gt;

&lt;p&gt;Will there be a Physics package for Maple 2026 that will available shortly?&lt;/p&gt;

&lt;p&gt;Thanks in advance.&lt;/p&gt;
</description>
      <guid>243552</guid>
      <pubDate>Mon, 20 Apr 2026 15:29:07 Z</pubDate>
      <itunes:author>tedh</itunes:author>
      <author>tedh</author>
    </item>
    <item>
      <title>Maximizing, with a constraint</title>
      <link>http://www.mapleprimes.com/questions/243551-Maximizing-With-A-Constraint?ref=Feed:MaplePrimes:Tagged With Maple</link>
      <itunes:summary>&lt;p&gt;...and starting values. I want to reproduce the maximum in Maple using the solution structure in the attached file, similar to the old Mathcad method. Instead of using the Euler-Lagrange equation, I want to separately enter the objective function, then the boundary conditions, and finally the starting values ​​for an iteration (as was done in the old Mathcad solution block). I entered the latter into the &amp;quot;maximize&amp;quot; command using the Maple help text. But nothing is being calculated. What am I doing wrong? As I said, I only want a numerically generated approximate solution.&lt;a href="/view.aspx?sf=243551_question/test.mw"&gt;test.mw&lt;/a&gt;&lt;/p&gt;

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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="&amp;quot;constr(a,b,c,d,f,g,xend):=(&amp;amp;int;)[0]^(xend)(sqrt(1+((&amp;amp;DifferentialD;)/(&amp;amp;DifferentialD;x)(yn(a,b,c,d,f,g,x)))^(2))-50)&amp;amp;DifferentialD;x=0;&amp;quot;" height="68" src="/view.aspx?sf=243551_question/46355231f1c90b8f6f5134a05ce755eb.gif" style="vertical-align:-29px" width="546"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(9)&lt;/td&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img align="middle" alt="maximize(wn(a, b, c, d, f, g, xend), constr(a, b, c, d, f, g, xend), initialpoint = {a = -0.2e-1, b = 1.06, c = 0.14e-2, d = 0.46e-3, f = -0.12e-2, g = -0.14e-2, xend = 30})" height="40" src="/view.aspx?sf=243551_question/247d1665a946c627a87d844571f106bd.gif" style="vertical-align:-23px" width="768"&gt;&lt;/p&gt;
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						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img align="middle" alt="maximize(-(1/16)*(8*a*xend^2*(-d)^(11/2)*exp(d*xend^2+f*xend)-8*g*xend^2*(-d)^(13/2)+4*a*f*xend*(-d)^(9/2)*exp(d*xend^2+f*xend)+8*b*xend*(-d)^(11/2)*exp(d*xend^2+f*xend)+2*exp(d*xend^2+f*xend)*(-d)^(7/2)*a*f^2+4*b*f*(-d)^(9/2)*exp(d*xend^2+f*xend)+8*c*(-d)^(11/2)*exp(d*xend^2+f*xend)-erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^3*a*f^3+2*erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^4*b*f^2-4*erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^5*c*f+8*a*(-d)^(9/2)*exp(d*xend^2+f*xend)+erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*a*f^3*d^3-2*erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*b*f^2*d^4+4*erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*c*f*d^5-2*a*f^2*(-d)^(7/2)-4*b*f*(-d)^(9/2)-8*c*(-d)^(11/2)+6*erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^4*a*f-4*erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^5*b-6*erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*a*f*d^4+4*erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*b*d^5-8*a*(-d)^(9/2))/(-d)^(13/2), int((1+((2*a*x+b)*exp(d*x^2+f*x)+(a*x^2+b*x+c)*(2*d*x+f)*exp(d*x^2+f*x))^2)^(1/2)-50, x = 0 .. xend) = 0, initialpoint = {a = -0.2e-1, b = 1.06, c = 0.14e-2, d = 0.46e-3, f = -0.12e-2, g = -0.14e-2, xend = 30})" height="514" src="/view.aspx?sf=243551_question/b49100a7ff66f3e31d0562bd0161a76c.gif" style="vertical-align:-474px" width="728"&gt;&lt;/p&gt;
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&lt;p&gt;&lt;a href="/view.aspx?sf=243551_question/test.mw"&gt;Download test.mw&lt;/a&gt;&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;...and starting values. I want to reproduce the maximum in Maple using the solution structure in the attached file, similar to the old Mathcad method. Instead of using the Euler-Lagrange equation, I want to separately enter the objective function, then the boundary conditions, and finally the starting values ​​for an iteration (as was done in the old Mathcad solution block). I entered the latter into the &amp;quot;maximize&amp;quot; command using the Maple help text. But nothing is being calculated. What am I doing wrong? As I said, I only want a numerically generated approximate solution.&lt;a href="/view.aspx?sf=243551_question/test.mw"&gt;test.mw&lt;/a&gt;&lt;/p&gt;

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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(1)&lt;/td&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(2)&lt;/td&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="with(VariationalCalculus)" height="23" src="/view.aspx?sf=243551_question/54f0f9ee79865e48a41a646699ef79dc.gif" style="vertical-align:-6px" width="178"&gt;&lt;/p&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="with(plots, implicitplot)" height="23" src="/view.aspx?sf=243551_question/3a4419f38c6415f79bcdfc0bf64a2cf3.gif" style="vertical-align:-6px" width="162"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(4)&lt;/td&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="assume(x &amp;gt;= 0, y(x) &amp;gt;= 0)" height="23" src="/view.aspx?sf=243551_question/a1ca872b4a6f2bb959d8f8da3ed1566e.gif" style="vertical-align:-6px" width="165"&gt;&lt;/p&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="&amp;quot;p(a,b,c,x):=a&amp;amp;lowast;x^(2)+b&amp;amp;lowast;x+c;&amp;quot;" height="27" src="/view.aspx?sf=243551_question/4d6fafd1fe316e6468f00dc31706f5a2.gif" style="vertical-align:-6px" width="206"&gt;&lt;/p&gt;
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						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="proc (a, b, c, x) options operator, arrow, function_assign; a*x^2+b*x+c end proc" height="27" src="/view.aspx?sf=243551_question/ffbc822bebf434070e5b3aa78d86bde3.gif" style="vertical-align:-6px" width="213"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(5)&lt;/td&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="&amp;quot; q(d,f,x):=d&amp;amp;lowast;x^(2)+f&amp;amp;lowast;x;&amp;quot;" height="27" src="/view.aspx?sf=243551_question/ad691ce24f4f4731147c46d2e0208dd0.gif" style="vertical-align:-6px" width="164"&gt;&lt;/p&gt;
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						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="proc (d, f, x) options operator, arrow, function_assign; d*x^2+f*x end proc" height="27" src="/view.aspx?sf=243551_question/1b617ce46a514feeb465e71aa3742aae.gif" style="vertical-align:-6px" width="168"&gt;&lt;/p&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="&amp;quot;yn(a,b,c,d,f,g,x):=p(a,b,c,x)&amp;amp;lowast;exp(q(d,f,x))+g;&amp;quot;" height="23" src="/view.aspx?sf=243551_question/c31e5f0e00424d4c747849ce2c0751c6.gif" style="vertical-align:-6px" width="346"&gt;&lt;/p&gt;
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						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(7)&lt;/td&gt;
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						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="&amp;quot; wn(a,b,c,d,f,g,xend):=(&amp;amp;int;)[0]^(xend)x&amp;amp;lowast;yn(a,b,c,d,f,g,x)&amp;amp;DifferentialD;x;&amp;quot;" height="54" src="/view.aspx?sf=243551_question/c91becffe7f98e826ca248576ce965e5.gif" style="vertical-align:-22px" width="355"&gt;&lt;/p&gt;
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			&lt;table&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;
						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="proc (a, b, c, d, f, g, xend) options operator, arrow, function_assign; int(x*yn(a, b, c, d, f, g, x), x = 0 .. xend) end proc" height="54" src="/view.aspx?sf=243551_question/c706b57cb535da8f0dab9eff7e8923c6.gif" style="vertical-align:-22px" width="366"&gt;&lt;/p&gt;
						&lt;/td&gt;
						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(8)&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;table style="margin-left:0px;margin-right:0px"&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: monospace,monospace;font-weight:bold;font-style:normal;"&gt;&amp;gt;&amp;nbsp;&lt;/span&gt;&lt;/td&gt;
						&lt;td&gt;
						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img alt="&amp;quot;constr(a,b,c,d,f,g,xend):=(&amp;amp;int;)[0]^(xend)(sqrt(1+((&amp;amp;DifferentialD;)/(&amp;amp;DifferentialD;x)(yn(a,b,c,d,f,g,x)))^(2))-50)&amp;amp;DifferentialD;x=0;&amp;quot;" height="68" src="/view.aspx?sf=243551_question/46355231f1c90b8f6f5134a05ce755eb.gif" style="vertical-align:-29px" width="546"&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
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			&lt;table&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;
						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img alt="proc (a, b, c, d, f, g, xend) options operator, arrow, function_assign; int(sqrt(1+(diff(yn(a, b, c, d, f, g, x), x))^2)-50, x = 0 .. xend) = 0 end proc" height="68" src="/view.aspx?sf=243551_question/c3cba14745c0110215815f819f8efa95.gif" style="vertical-align:-29px" width="546"&gt;&lt;/p&gt;
						&lt;/td&gt;
						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(9)&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;span style="color:#000000;font-size: 91%;font-family: DejaVu Sans;font-weight:normal;font-style:normal;"&gt;&amp;nbsp; &lt;/span&gt;&lt;/p&gt;

			&lt;table style="margin-left:0px;margin-right:0px"&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;&lt;span style="color:#78000e;font-size: 100%;font-family: monospace,monospace;font-weight:bold;font-style:normal;"&gt;&amp;gt;&amp;nbsp;&lt;/span&gt;&lt;/td&gt;
						&lt;td&gt;
						&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&lt;img align="middle" alt="maximize(wn(a, b, c, d, f, g, xend), constr(a, b, c, d, f, g, xend), initialpoint = {a = -0.2e-1, b = 1.06, c = 0.14e-2, d = 0.46e-3, f = -0.12e-2, g = -0.14e-2, xend = 30})" height="40" src="/view.aspx?sf=243551_question/247d1665a946c627a87d844571f106bd.gif" style="vertical-align:-23px" width="768"&gt;&lt;/p&gt;
						&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;table&gt;
				&lt;tbody&gt;
					&lt;tr valign="baseline"&gt;
						&lt;td&gt;
						&lt;p align="center" style="margin:0 0 0 0; padding-top:0px; padding-bottom:0px"&gt;&lt;img align="middle" alt="maximize(-(1/16)*(8*a*xend^2*(-d)^(11/2)*exp(d*xend^2+f*xend)-8*g*xend^2*(-d)^(13/2)+4*a*f*xend*(-d)^(9/2)*exp(d*xend^2+f*xend)+8*b*xend*(-d)^(11/2)*exp(d*xend^2+f*xend)+2*exp(d*xend^2+f*xend)*(-d)^(7/2)*a*f^2+4*b*f*(-d)^(9/2)*exp(d*xend^2+f*xend)+8*c*(-d)^(11/2)*exp(d*xend^2+f*xend)-erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^3*a*f^3+2*erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^4*b*f^2-4*erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^5*c*f+8*a*(-d)^(9/2)*exp(d*xend^2+f*xend)+erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*a*f^3*d^3-2*erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*b*f^2*d^4+4*erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*c*f*d^5-2*a*f^2*(-d)^(7/2)-4*b*f*(-d)^(9/2)-8*c*(-d)^(11/2)+6*erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^4*a*f-4*erf((1/2)*(2*d*xend+f)/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*d^5*b-6*erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*a*f*d^4+4*erf((1/2)*f/(-d)^(1/2))*Pi^(1/2)*exp(-(1/4)*f^2/d)*b*d^5-8*a*(-d)^(9/2))/(-d)^(13/2), int((1+((2*a*x+b)*exp(d*x^2+f*x)+(a*x^2+b*x+c)*(2*d*x+f)*exp(d*x^2+f*x))^2)^(1/2)-50, x = 0 .. xend) = 0, initialpoint = {a = -0.2e-1, b = 1.06, c = 0.14e-2, d = 0.46e-3, f = -0.12e-2, g = -0.14e-2, xend = 30})" height="514" src="/view.aspx?sf=243551_question/b49100a7ff66f3e31d0562bd0161a76c.gif" style="vertical-align:-474px" width="728"&gt;&lt;/p&gt;
						&lt;/td&gt;
						&lt;td align="right" style="color:#000000; font-family:Times, serif; font-weight:bold; font-style:normal;"&gt;(10)&lt;/td&gt;
					&lt;/tr&gt;
				&lt;/tbody&gt;
			&lt;/table&gt;

			&lt;p align="left" style="margin:0 0 0 0; padding-top:3px; padding-bottom:3px"&gt;&amp;nbsp;&lt;/p&gt;
			&lt;/td&gt;
		&lt;/tr&gt;
	&lt;/tbody&gt;
&lt;/table&gt;
&lt;input name="sequence" type="hidden" value="1"&gt; &lt;input name="cmd" type="hidden" value="none"&gt;&lt;/form&gt;

&lt;p&gt;&lt;a href="/view.aspx?sf=243551_question/test.mw"&gt;Download test.mw&lt;/a&gt;&lt;/p&gt;
</description>
      <guid>243551</guid>
      <pubDate>Mon, 20 Apr 2026 14:31:08 Z</pubDate>
      <itunes:author>Alfred_F</itunes:author>
      <author>Alfred_F</author>
    </item>
    <item>
      <title>Cursors in worksheet mode</title>
      <link>http://www.mapleprimes.com/questions/243550-Cursors-In-Worksheet-Mode?ref=Feed:MaplePrimes:Tagged With Maple</link>
      <itunes:summary>&lt;p&gt;I have troubles writing text passages including non-executable math with Maple 2026 in worksheet mode.&lt;/p&gt;

&lt;p&gt;Since these &amp;quot;indicator switches&amp;quot; (or radio buttons)&amp;nbsp;&lt;img src="data:image/png;base64,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"&gt;are not available any more, I have tried &amp;quot;toggling&amp;quot; between text and non-executable math by using F5. I am struggeling with&amp;nbsp;too many use errors (changing mode, start writing in the wrong mode, deleting wrong text, toggling the mode with F5).&lt;/p&gt;

&lt;p&gt;Is it normal that the cursor does not clearly indicate the entry mode state? Here is an example&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;There seems to be no difference between non-executable math and executable math. Only a small underline is visible. In document mode the cursor changes to grey for non-executable and to light blue for executable input. Was it allways like this (and I did not pay attention because of the above indicators switches) or is it something related to my local setting? Can someone confirm? Any other suggestions to speed up text editing.&lt;/p&gt;

&lt;p&gt;Context: Commenting Maple &lt;strong&gt;worksheets &lt;/strong&gt;with&amp;nbsp;text mixed with nonexecutable math. I look for ways to speed up my workflow because the new quick access buttons do not provide quick access to change the &lt;strong&gt;entry mode&lt;/strong&gt;. Too many clicks are needed. Usabilty has been degraded further with Maples 2026 version by shrinking the quick access button in size and moving them out of the user focus. They are now in the upper right corner of the screen but most user interactions happen on the left side of the screen. This is forcing me going back to shortcuts that I stopped using after the introduction of Maple 2021.&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;I have troubles writing text passages including non-executable math with Maple 2026 in worksheet mode.&lt;/p&gt;

&lt;p&gt;Since these &amp;quot;indicator switches&amp;quot; (or radio buttons)&amp;nbsp;&lt;img src="data:image/png;base64,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" /&gt;are not available any more, I have tried &amp;quot;toggling&amp;quot; between text and non-executable math by using F5. I am struggeling with&amp;nbsp;too many use errors (changing mode, start writing in the wrong mode, deleting wrong text, toggling the mode with F5).&lt;/p&gt;

&lt;p&gt;Is it normal that the cursor does not clearly indicate the entry mode state? Here is an example&lt;/p&gt;

&lt;p&gt;&lt;img src="data:image/png;base64,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" /&gt;&lt;/p&gt;

&lt;p&gt;There seems to be no difference between non-executable math and executable math. Only a small underline is visible. In document mode the cursor changes to grey for non-executable and to light blue for executable input. Was it allways like this (and I did not pay attention because of the above indicators switches) or is it something related to my local setting? Can someone confirm? Any other suggestions to speed up text editing.&lt;/p&gt;

&lt;p&gt;Context: Commenting Maple &lt;strong&gt;worksheets &lt;/strong&gt;with&amp;nbsp;text mixed with nonexecutable math. I look for ways to speed up my workflow because the new quick access buttons do not provide quick access to change the &lt;strong&gt;entry mode&lt;/strong&gt;. Too many clicks are needed. Usabilty has been degraded further with Maples 2026 version by shrinking the quick access button in size and moving them out of the user focus. They are now in the upper right corner of the screen but most user interactions happen on the left side of the screen. This is forcing me going back to shortcuts that I stopped using after the introduction of Maple 2021.&lt;/p&gt;
</description>
      <guid>243550</guid>
      <pubDate>Sun, 19 Apr 2026 09:31:14 Z</pubDate>
      <itunes:author>C_R</itunes:author>
      <author>C_R</author>
    </item>
    <item>
      <title>Insert Table Maple 2026</title>
      <link>http://www.mapleprimes.com/questions/243549-Insert-Table-Maple-2026?ref=Feed:MaplePrimes:Tagged With Maple</link>
      <itunes:summary>&lt;p&gt;Insetr Table seems to default too test inpul in the cells. I am inserting it from this icon&amp;nbsp;&lt;img src="data:image/png;base64,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"&gt;&lt;/p&gt;

&lt;p&gt;I can&amp;#39;t figure out how to change the whole table to 1d or 2d math input without individually changing each cell..&lt;/p&gt;

&lt;p&gt;What am I misssing here?&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;Insetr Table seems to default too test inpul in the cells. I am inserting it from this icon&amp;nbsp;&lt;img 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" /&gt;&lt;/p&gt;

&lt;p&gt;I can&amp;#39;t figure out how to change the whole table to 1d or 2d math input without individually changing each cell..&lt;/p&gt;

&lt;p&gt;What am I misssing here?&lt;/p&gt;
</description>
      <guid>243549</guid>
      <pubDate>Sat, 18 Apr 2026 22:16:12 Z</pubDate>
      <itunes:author>Ronan</itunes:author>
      <author>Ronan</author>
    </item>
    <item>
      <title>Can pdsolve handle a procedure in the pde? </title>
      <link>http://www.mapleprimes.com/questions/243548-Can-Pdsolve-Handle-A-Procedure-In-The-Pde-?ref=Feed:MaplePrimes:Tagged With Maple</link>
      <itunes:summary>&lt;p&gt;pdsolve is capable of numeric solution for a 1-D standing wave equation with a constant c:&lt;/p&gt;

&lt;p&gt;diff(u(x, t), t, t) = c^2*diff(u(x, t), x, x)&lt;/p&gt;

&lt;p&gt;In my problem, c is a function of lambda; both c and lambda has a common parameter H.&amp;nbsp; My problem has piecewise nonlinear function of c(H) and lambda(H) which cannot be reformulate as c(lambda) readily.&amp;nbsp; I therefore use a procedure based on fsolve to enter lambda and back out c.&amp;nbsp; In the example, I use piecewise linear function as demonstration.&amp;nbsp; I ran into a &amp;quot;(in fsolve) Can&amp;#39;t handle expressions with typed procedures&amp;quot; error.&lt;/p&gt;

&lt;p&gt;If I can overcome this, my input to the procedure also includes du/dx.&amp;nbsp; Can pdsolve handles such an equation?&lt;/p&gt;
</itunes:summary>
      <description>&lt;p&gt;pdsolve is capable of numeric solution for a 1-D standing wave equation with a constant c:&lt;/p&gt;

&lt;p&gt;diff(u(x, t), t, t) = c^2*diff(u(x, t), x, x)&lt;/p&gt;

&lt;p&gt;In my problem, c is a function of lambda; both c and lambda has a common parameter H.&amp;nbsp; My problem has piecewise nonlinear function of c(H) and lambda(H) which cannot be reformulate as c(lambda) readily.&amp;nbsp; I therefore use a procedure based on fsolve to enter lambda and back out c.&amp;nbsp; In the example, I use piecewise linear function as demonstration.&amp;nbsp; I ran into a &amp;quot;(in fsolve) Can&amp;#39;t handle expressions with typed procedures&amp;quot; error.&lt;/p&gt;

&lt;p&gt;If I can overcome this, my input to the procedure also includes du/dx.&amp;nbsp; Can pdsolve handles such an equation?&lt;/p&gt;
</description>
      <guid>243548</guid>
      <pubDate>Fri, 17 Apr 2026 17:46:14 Z</pubDate>
      <itunes:author>wingho</itunes:author>
      <author>wingho</author>
    </item>
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