﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
<?application progid="SMath Studio Desktop" version="0.96.4909.6802"?>
<regions>
  <settings>
    <identity>
      <id>2733db63-e93b-4ac1-9e29-d01618afbd8b</id>
      <revision>117</revision>
    </identity>
    <calculation>
      <precision>4</precision>
      <exponentialThreshold>5</exponentialThreshold>
      <fractions>decimal</fractions>
    </calculation>
    <pageModel active="true" printAreas="true" simpleEqualsOnly="false" printBackgroundImages="true">
      <paper id="9" orientation="Portrait" width="827" height="1169" />
      <margins left="19" right="39" top="39" bottom="39" />
      <header alignment="Center" color="#a9a9a9">&amp;[DATE] &amp;[TIME] - &amp;[FILENAME]</header>
      <footer alignment="Center" color="#a9a9a9">&amp;[PAGENUM] / &amp;[COUNT]</footer>
      <backgrounds />
    </pageModel>
    <dependences>
      <assembly name="SMath Studio Desktop" version="0.96.4909.6802" guid="a37cba83-b69c-4c71-9992-55ff666763bd" />
      <assembly name="Text Region" version="1.9.4909.6785" guid="485d28c5-349a-48b6-93be-12a35a1c1e39" />
      <assembly name="Picture Region" version="1.9.4909.6762" guid="06b5df04-393e-4be7-9107-305196fcb861" />
      <assembly name="Math Region" version="0.96.4909.6802" guid="02f1ab51-215b-466e-a74d-5d8b1cf85e8d" />
      <assembly name="DotNumerics" version="1.1.4965.33651" guid="2a69099d-3185-4ea7-a130-65f2bf94c8d6" />
      <assembly name="Plot Region" version="1.8.4909.6768" guid="c451c2b5-798b-4f08-b9ec-b90963d1ddaa" />
    </dependences>
  </settings>
  <region id="0" left="207" top="0" width="168" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="rus">
      <p>Arenstorf orbit</p>
    </text>
  </region>
  <region id="1" left="0" top="45" width="769" height="88" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="rus">
      <p>The Arenstorf orbits are closed trajectories of the restricted three-body problem. Two bodies of masses m and (1-m) moving in a circular rotation, and a third body of negligible mass moving in the same plane (such as a satellite-earth-moon system.)  </p>
    </text>
  </region>
  <region id="2" left="81" top="162" width="558" height="453" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" encoding="base64">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</raw>
    </picture>
  </region>
  <region id="3" left="117" top="666" width="477" height="357" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="operand">μp</e>
        <e type="operand">1</e>
        <e type="operand">μ</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
        <e type="operand">y1</e>
        <e type="operand">y</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">y2</e>
        <e type="operand">y</e>
        <e type="operand">4</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">:</e>
        <e type="operand">r1</e>
        <e type="operand">y</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">μ</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">y</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</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="operand">r1</e>
        <e type="operand">r1</e>
        <e type="operand">r1</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">r2</e>
        <e type="operand">y</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">μp</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">y</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</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="operand">r2</e>
        <e type="operand">r2</e>
        <e type="operand">r2</e>
        <e type="function" preserve="true" args="1">sqrt</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">:</e>
        <e type="operand">y3</e>
        <e type="operand">y</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">2</e>
        <e type="operand">y</e>
        <e type="operand">4</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">μp</e>
        <e type="operand">r1</e>
        <e type="operator" args="2">/</e>
        <e type="operand">y</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">μ</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">μ</e>
        <e type="operand">r2</e>
        <e type="operator" args="2">/</e>
        <e type="operand">y</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">μp</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="operator" args="2">:</e>
        <e type="operand">y4</e>
        <e type="operand">y</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">1</e>
        <e type="operand">μp</e>
        <e type="operand">r1</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">-</e>
        <e type="operand">μ</e>
        <e type="operand">r2</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">2</e>
        <e type="operand">y</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
        <e type="operand">y1</e>
        <e type="operand">y2</e>
        <e type="operand">y3</e>
        <e type="operand">y4</e>
        <e type="function" preserve="true" args="4">stack</e>
        <e type="operand">10</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="12">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="4" left="0" top="1107" width="435" height="228" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="rus">
      <p>4 loops:Mass parameter: m = 0.012277471Coordinates:y1(0) = 0.994y2(0) = 0y'1(0) = 0y'2(0) = -2.00158510637908252240537862224Period:tper = 17.0652165601579625588917206249</p>
    </text>
  </region>
  <region id="5" left="0" top="1350" width="376" height="96" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y</e>
        <e type="operand">0.994</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">2.00158510637908252240537862224</e>
        <e type="operator" args="1">-</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="6" left="414" top="1395" width="152" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">μ</e>
        <e type="operand">0.012277471</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="7" left="0" top="1476" width="60" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t0</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="8" left="72" top="1476" width="70" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">n</e>
        <e type="operand">200</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="9" left="225" top="1476" width="389" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">tmax</e>
        <e type="operand">17.0652165601579625588917206249</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="10" left="81" top="1530" width="441" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_GearsBDF</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" left="81" top="1557" width="472" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_ImplicitRK5</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="12" left="81" top="1584" width="483" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_AdamsMoulton</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="13" left="81" top="1611" width="483" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_ExplicitRK45</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="14" left="99" top="1656" width="144" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">T</e>
        <e type="operand">res</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="15" left="270" top="1656" width="165" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y11</e>
        <e type="operand">res</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="16" left="450" top="1656" width="165" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y12</e>
        <e type="operand">res</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="17" left="18" top="1701" width="718" height="443" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="17.4494022688864" scale_y="26.9950887075276" scale_z="265.89440732886" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="14" transpose_y="-1" transpose_z="0">
      <input>
        <e type="operand">Y11</e>
        <e type="operand">Y12</e>
        <e type="function" preserve="true" args="2">augment</e>
      </input>
    </plot>
  </region>
  <region id="18" left="9" top="2205" width="424" height="228" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="rus">
      <p>3 loops:Mass parameter: m = 0.012277471Coordinates:y1(0) = 0.994y2(0) = 0y'1(0) = 0y'2(0) = -2.0317326295573368357302057924Period:tper = 11.124340337266085134999734047</p>
    </text>
  </region>
  <region id="19" left="9" top="2448" width="366" height="96" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y</e>
        <e type="operand">0.994</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">2.0317326295573368357302057924</e>
        <e type="operator" args="1">-</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="20" left="423" top="2493" width="152" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">μ</e>
        <e type="operand">0.012277471</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="21" left="9" top="2574" width="60" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t0</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="22" left="81" top="2574" width="70" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">n</e>
        <e type="operand">200</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="23" left="234" top="2574" width="379" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">tmax</e>
        <e type="operand">11.124340337266085134999734047</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="24" left="90" top="2619" width="441" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_GearsBDF</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="25" left="90" top="2646" width="472" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_ImplicitRK5</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="26" left="90" top="2673" width="483" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_AdamsMoulton</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="27" left="90" top="2700" width="483" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_ExplicitRK45</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="28" left="108" top="2754" width="144" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">T</e>
        <e type="operand">res</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="29" left="279" top="2754" width="165" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y11</e>
        <e type="operand">res</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="30" left="459" top="2754" width="165" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y12</e>
        <e type="operand">res</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="31" left="27" top="2799" width="718" height="443" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="17.4494022688864" scale_y="26.9950887075276" scale_z="265.89440732886" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="14" transpose_y="-1" transpose_z="0">
      <input>
        <e type="operand">Y11</e>
        <e type="operand">Y12</e>
        <e type="function" preserve="true" args="2">augment</e>
      </input>
    </plot>
  </region>
  <region id="32" left="9" top="3285" width="330" height="208" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="rus">
      <p>2 loops:Mass parameter: m = 0.012277471Coordinates:y1(0) = 1.2y2(0) = 0y'1(0) = 0y'2(0) = -1.049357510Period:tper = 6.192169331</p>
    </text>
  </region>
  <region id="33" left="9" top="3528" width="170" height="96" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y</e>
        <e type="operand">1.2</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">1.049357510</e>
        <e type="operator" args="1">-</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="34" left="225" top="3537" width="60" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">t0</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="35" left="297" top="3537" width="70" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">n</e>
        <e type="operand">200</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="36" left="387" top="3537" width="183" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">tmax</e>
        <e type="operand">6.192169331</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="37" left="324" top="3573" width="152" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">μ</e>
        <e type="operand">0.012277471</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="38" left="99" top="3681" width="441" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_GearsBDF</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="39" left="99" top="3708" width="472" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_ImplicitRK5</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="40" left="99" top="3735" width="483" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2" evaluate="false">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_AdamsMoulton</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="41" left="99" top="3762" width="483" height="32" color="#000000" bgColor="#ffffff" fontSize="10">
    <math optimize="2">
      <input>
        <e type="operand">res</e>
        <e type="operand">Y</e>
        <e type="operand">t0</e>
        <e type="operand">tmax</e>
        <e type="operand">n</e>
        <e type="operand">t</e>
        <e type="operand">y</e>
        <e type="operand">μ</e>
        <e type="function" args="3">D</e>
        <e type="function" preserve="true" args="5">dn_ExplicitRK45</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="42" left="108" top="3834" width="144" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">T</e>
        <e type="operand">res</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="43" left="279" top="3834" width="165" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y11</e>
        <e type="operand">res</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="44" left="459" top="3834" width="165" height="30" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">Y12</e>
        <e type="operand">res</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">col</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="45" left="27" top="3879" width="718" height="443" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="17.4494022688864" scale_y="26.9950887075276" scale_z="265.89440732886" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="14" transpose_y="-1" transpose_z="0">
      <input>
        <e type="operand">Y11</e>
        <e type="operand">Y12</e>
        <e type="function" preserve="true" args="2">augment</e>
      </input>
    </plot>
  </region>
</regions>