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      <p bold="true">Laplace DE solvers from Mathcad 11 =&gt; Smath </p>
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      <p>The sources of this Smath document, conversion from Mathcad 11.</p>
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</raw>
    </picture>
  </region>
  <region id="3" left="9" top="396" width="454" height="56" color="#000000" bgColor="#ffff80" fontSize="10">
    <text lang="eng">
      <p>Sokolnifoff &amp; Redheffer is the book I passed exams with the University of California [Berkeley Extension]I still consult this most precious book !</p>
    </text>
  </region>
  <region id="4" left="9" top="459" width="430" height="72" color="#000000" bgColor="#d9ffff" fontSize="10">
    <text lang="eng">
      <p>"Institut Technique Professionnel" was a correspon-dance by post school in Paris. Great stuff too !"Mercier" is also top in Engoineering maths.These two don't exist anymore.</p>
    </text>
  </region>
  <region id="5" left="9" top="594" width="295" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <text lang="eng">
      <p>1. Solve the forcing function q(t) </p>
    </text>
  </region>
  <region id="6" left="9" top="630" width="143" height="34" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t</e>
        <e type="function" args="1">q</e>
        <e type="operand">t</e>
        <e type="operand">1</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">e</e>
        <e type="operand">3</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="7" left="9" top="666" width="254" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">s</e>
        <e type="function" args="1">L</e>
        <e type="operand">t</e>
        <e type="function" args="1">q</e>
        <e type="operand">t</e>
        <e type="operand">s</e>
        <e type="function" args="3">laplace</e>
        <e type="function" preserve="true" args="1">maple</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="8" left="9" top="693" width="160" height="63" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">s</e>
        <e type="function" args="1">L</e>
      </input>
      <result action="symbolic">
        <e type="operand">3</e>
        <e type="operand">s</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">s</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">s</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">3</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">/</e>
      </result>
    </math>
  </region>
  <region id="9" left="9" top="765" width="270" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <text lang="eng">
      <p>2. Dress the solver for Laplace </p>
    </text>
  </region>
  <region id="10" left="270" top="783" width="196" height="63" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y0</e>
        <e type="operator" args="1">-</e>
        <e type="operand">s</e>
        <e type="function" args="1">L</e>
        <e type="operator" args="2">-</e>
        <e type="operand">m</e>
        <e type="operand">s</e>
        <e type="operator" args="2">*</e>
        <e type="operand">n</e>
        <e type="operand">s</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="bracket">(</e>
        <e type="operator" args="1">-</e>
        <e type="operand">Y0</e>
        <e type="operand">s</e>
        <e type="function" args="1">L</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">s</e>
        <e type="operator" args="2">*</e>
        <e type="operand">m</e>
        <e type="operand">s</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">n</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">≡</e>
      </input>
    </math>
  </region>
  <region id="11" left="468" top="783" width="278" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>&lt;= Recast the model from source,Maple likes "expression" F(s) in Laplace work.</p>
    </text>
  </region>
  <region id="12" left="54" top="792" width="139" height="54" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">s</e>
        <e type="function" args="1">F</e>
        <e type="operand">Y0</e>
        <e type="operand">s</e>
        <e type="function" args="1">L</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">s</e>
        <e type="operator" args="2">*</e>
        <e type="operand">m</e>
        <e type="operand">s</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">n</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="13" left="9" top="855" width="425" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <text lang="eng">
      <p>3. Instruct Smath wisely with the local definition </p>
    </text>
  </region>
  <region id="14" left="9" top="891" width="413" height="52" border="true" color="#000000" bgColor="#fff5eb" fontSize="10">
    <math>
      <input>
        <e type="operand">Y0</e>
        <e type="operand">m</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="function" args="4">fnct</e>
        <e type="operand" preserve="false" style="unit">'t'</e>
        <e type="operand">t</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="3">line</e>
        <e type="operator" args="2">:</e>
        <e type="operand">s</e>
        <e type="function" args="1">F</e>
        <e type="operand">s</e>
        <e type="operand" preserve="false" style="unit">'t'</e>
        <e type="function" args="3">invlaplace</e>
        <e type="function" preserve="true" args="1">maple</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="15" left="432" top="891" width="298" height="56" color="#000000" bgColor="#fff5eb" fontSize="10">
    <text lang="eng">
      <p>&lt;= A most gorgeous instruction !The blue comes by default in typing      t' .... then back  't'</p>
    </text>
  </region>
  <region id="16" left="9" top="963" width="376" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <text lang="eng">
      <p>4. Export the solution wrt the DE parameters </p>
    </text>
  </region>
  <region id="17" left="9" top="990" width="1214" height="75" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y0</e>
        <e type="operand">m</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="function" args="4">fnct</e>
      </input>
      <result action="symbolic">
        <e type="operand">n</e>
        <e type="operand">m</e>
        <e type="operator" args="2">/</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">cos</e>
        <e type="operand">2</e>
        <e type="operand">n</e>
        <e type="operand">1</e>
        <e type="operand">9</e>
        <e type="operand">Y0</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">18</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">81</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Y0</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operand">Y0</e>
        <e type="operand">n</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">m</e>
        <e type="operand">n</e>
        <e type="operand">m</e>
        <e type="operator" args="2">/</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operand">n</e>
        <e type="operand">m</e>
        <e type="operator" args="2">/</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">sin</e>
        <e type="operator" args="2">*</e>
        <e type="operand">n</e>
        <e type="operand">15</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">2</e>
        <e type="operand">3</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operand">n</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">36</e>
        <e type="operand">3</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operand">3</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operand">n</e>
        <e type="operand">9</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">n</e>
        <e type="operand">9</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="bracket">(</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operand">m</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
      </result>
    </math>
  </region>
  <region id="18" left="9" top="1071" width="343" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <text lang="eng">
      <p>5. Assign parameters to this "forced DE" </p>
    </text>
  </region>
  <region id="19" left="18" top="1107" width="43" height="24" color="#000000" bgColor="#80ffff" fontSize="10">
    <math>
      <input>
        <e type="operand">m</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="20" left="81" top="1107" width="60" height="24" color="#000000" bgColor="#80ffff" fontSize="10">
    <math>
      <input>
        <e type="operand">n</e>
        <e type="operand">16</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="21" left="162" top="1107" width="51" height="24" color="#000000" bgColor="#80ffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y0</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="22" left="9" top="1134" width="188" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t</e>
        <e type="function" args="1">f</e>
        <e type="operand">Y0</e>
        <e type="operand">m</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="function" args="4">fnct</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="23" left="9" top="1179" width="467" height="24" color="#000000" bgColor="#ebebeb" fontSize="10">
    <text lang="eng">
      <p>6. The executable solution from symbolic expansion f(t) </p>
    </text>
  </region>
  <region id="24" left="9" top="1206" width="354" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t</e>
        <e type="function" args="1">f</e>
      </input>
      <result action="symbolic">
        <e type="operand">4</e>
        <e type="operand">4</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operand">3</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">21</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operand">3</e>
        <e type="operand">t</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">49</e>
        <e type="operator" args="2">/</e>
      </result>
    </math>
  </region>
  <region id="25" left="9" top="1260" width="272" height="158" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="1" scale_y="15.7044620419978" scale_z="15.7044620419978" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-99" transpose_y="-56" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>Laplace 1rst order, forced solution</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="operand">0</e>
        <e type="operator" args="2">≥</e>
        <e type="bracket">(</e>
        <e type="operand">x</e>
        <e type="operand">1.25</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">&amp;</e>
        <e type="operand">x</e>
        <e type="function" args="1">f</e>
        <e type="operand" style="string">NOT a DE solution</e>
        <e type="function" preserve="true" args="3">if</e>
      </input>
    </plot>
  </region>
  <region id="26" left="324" top="1287" width="361" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">sol</e>
        <e type="operand">4</e>
        <e type="operand">4</e>
        <e type="operand">x</e>
        <e type="operator" args="2">*</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operand">3</e>
        <e type="operand">x</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">-</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">21</e>
        <e type="operand">x</e>
        <e type="operator" args="2">*</e>
        <e type="operand">3</e>
        <e type="operand">x</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="function" preserve="true" args="1">exp</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">49</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="27" left="324" top="1350" width="314" height="72" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Note: X_Y plot refuses to understand something in there ! Don't attempt toplot sol(x): it crashes Smath. Maybetoo much for X_Y plot ? </p>
    </text>
  </region>
  <region id="28" left="9" top="1530" width="272" height="158" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="52.6057909803759" scale_y="15.3919432473621" scale_z="809.705349252537" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-82" transpose_y="-222" transpose_z="0">
      <description active="true" position="Top" lang="eng">
        <p>The forcing function in this DE</p>
      </description>
      <input>
        <e type="operand">x</e>
        <e type="operand">0</e>
        <e type="operator" args="2">≥</e>
        <e type="bracket">(</e>
        <e type="operand">x</e>
        <e type="operand">1.25</e>
        <e type="operator" args="2">≤</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">&amp;</e>
        <e type="operand">x</e>
        <e type="function" args="1">L</e>
        <e type="operand" style="string">NOT a DE solution</e>
        <e type="function" preserve="true" args="3">if</e>
      </input>
    </plot>
  </region>
</regions>