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    <unit exponents="-1+1-2">MPa</unit>
    <formula>Ue</formula>
  </formula>
  <formula name="Strain_Energy_Density_Nodes_1" displayunit="" fieldscalar="Strain_Energy_Density_Nodes_1">
    <unit exponents="-1+1-2">MPa</unit>
    <unit exponents=""></unit>
    <formula>0.5*(s.xx*e.xx + s.yy*e.yy + s.zz*e.zz + s.xy*g.xy + s.yz*g.yz + s.zx*g.zx)</formula>
  </formula>
  <formula name="Strain_Energy_Density_Nodes_2" displayunit="" fieldscalar="Strain_Energy_Density_Nodes_2">
    <unit exponents="-1+1-2">MPa</unit>
    <unit exponents=""></unit>
    <formula>0.5*(s1*e1+s2*e2+s3*e3)</formula>
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  <formula name="Strain_Energy_Density_By_Stress_Terms" displayunit="" fieldscalar="Strain_Energy_Density_By_Stress_Terms">
    <unit exponents="-1+1-2">MPa</unit>
    <formula>1/(2*youngsmodulus)*(s.xx^2 +s.yy^2+s.zz^2) - 0.3/(youngsmodulus)*(s.xx*s.yy+s.yy*s.zz+s.zz*s.xx)+(1+0.3)/youngsmodulus*(s.xy^2+s.yz^2+s.zx^2)</formula>
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  <fieldvariable name="von Mises stress" displayunit="GPa" />
  <fieldvariable name="displacement" displayunit="mm" expanded="true" />
  <fieldvariable name="stress" displayunit="GPa" />
  <fieldvariable name="external force" displayunit="N" />
  <fieldvariable name="strain" displayunit="" />
  <fieldvariable name="strain energy density" displayunit="GPa" />
  <fieldvariable name="rotation" displayunit="rad" />
  <fieldvariable name="principal stress" displayunit="GPa" />
  <fieldvariable name="principal strain" displayunit="" />
  <solution>
    <analysis type="S30" solver="ccx" />
    <elset name="Default" color="-6710887" colorrgb="DADADA" expanded="true" />
  </solution>
</liml>