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<html>
<title>TS</title><body bgcolor="FFFFFF">
   <div id="version" align=right><b>petsc-3.4.2 2013-07-02</b></div>
<h2>TS</h2>
<menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex1.c.html"><CONCEPT>pseudo-timestepping</CONCEPT></A>
<menu>
Solves the time independent Bratu problem using pseudo-timestepping.</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex1f.F.html"><CONCEPT>pseudo-timestepping</CONCEPT></A>
<menu>
<BR>
   Solves the time dependent Bratu problem using pseudo-timestepping<BR>
<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex1.c.html"><CONCEPT>nonlinear problems</CONCEPT></A>
<menu>
Solves the time independent Bratu problem using pseudo-timestepping.</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex1f.F.html"><CONCEPT>nonlinear problems</CONCEPT></A>
<menu>
<BR>
   Solves the time dependent Bratu problem using pseudo-timestepping<BR>
<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex16.c.html"><CONCEPT>time-dependent nonlinear problems</CONCEPT></A>
<menu>
Solves the van der Pol equation.<BR>Input parameters include:<BR>
      -mu : stiffness parameter<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex19.c.html"><CONCEPT>time-dependent nonlinear problems</CONCEPT></A>
<menu>
Solves the van der Pol DAE.<BR>Input parameters include:<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex2.c.html"><CONCEPT>time-dependent nonlinear problems</CONCEPT></A>
<menu>
Solves a time-dependent nonlinear PDE. Uses implicit<BR>timestepping.  Runtime options include:<BR>
  -M &lt;xg&gt;, where &lt;xg&gt; = number of grid points<BR>
  -debug : Activate debugging printouts<BR>
  -nox   : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex20.c.html"><CONCEPT>time-dependent nonlinear problems</CONCEPT></A>
<menu>
Solves the van der Pol equation.<BR>Input parameters include:<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex21.c.html"><CONCEPT>time-dependent nonlinear problems</CONCEPT></A>
<menu>
Solves a time-dependent nonlinear PDE with lower and upper bounds on the interior grid points. Uses implicit<BR>timestepping.  Runtime options include:<BR>
  -M &lt;xg&gt;, where &lt;xg&gt; = number of grid points<BR>
  -debug : Activate debugging printouts<BR>
  -nox   : Deactivate x-window graphics<BR>
  -ul   : lower bound<BR>
  -uh  : upper bound<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex2f.F.html"><CONCEPT>time-dependent nonlinear problems</CONCEPT></A>
<menu>
<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex3.c.html"><CONCEPT>time-dependent linear problems</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex4.c.html"><CONCEPT>time-dependent linear problems</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex5.c.html"><CONCEPT>time-dependent linear problems</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex6.c.html"><CONCEPT>time-dependent linear problems</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex3.c.html"><CONCEPT>heat equation</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex4.c.html"><CONCEPT>heat equation</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex5.c.html"><CONCEPT>heat equation</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex6.c.html"><CONCEPT>heat equation</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex3.c.html"><CONCEPT>diffusion equation</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex4.c.html"><CONCEPT>diffusion equation</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex5.c.html"><CONCEPT>diffusion equation</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex6.c.html"><CONCEPT>diffusion equation</CONCEPT></A>
<menu>
Solves a simple time-dependent linear PDE (the heat equation).<BR>Input parameters include:<BR>
  -m &lt;points&gt;, where &lt;points&gt; = number of grid points<BR>
  -time_dependent_rhs : Treat the problem as having a time-dependent right-hand side<BR>
  -debug              : Activate debugging printouts<BR>
  -nox                : Deactivate x-window graphics<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex16.c.html"><CONCEPT>van der Pol equation</CONCEPT></A>
<menu>
Solves the van der Pol equation.<BR>Input parameters include:<BR>
      -mu : stiffness parameter<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex19.c.html"><CONCEPT>van der Pol DAE</CONCEPT></A>
<menu>
Solves the van der Pol DAE.<BR>Input parameters include:<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex20.c.html"><CONCEPT>van der Pol equation DAE equivalent</CONCEPT></A>
<menu>
Solves the van der Pol equation.<BR>Input parameters include:<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex21.c.html"><CONCEPT>Variational inequality nonlinear solver</CONCEPT></A>
<menu>
Solves a time-dependent nonlinear PDE with lower and upper bounds on the interior grid points. Uses implicit<BR>timestepping.  Runtime options include:<BR>
  -M &lt;xg&gt;, where &lt;xg&gt; = number of grid points<BR>
  -debug : Activate debugging printouts<BR>
  -nox   : Deactivate x-window graphics<BR>
  -ul   : lower bound<BR>
  -uh  : upper bound<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex26.c.html"><CONCEPT>solving a system of nonlinear equations (parallel multicomponent example);</CONCEPT></A>
<menu>
Transient nonlinear driven cavity in 2d.<BR>  <BR>
The 2D driven cavity problem is solved in a velocity-vorticity formulation.<BR>
The flow can be driven with the lid or with bouyancy or both:<BR>
  -lidvelocity &lt;lid&gt;, where &lt;lid&gt; = dimensionless velocity of lid<BR>
  -grashof &lt;gr&gt;, where &lt;gr&gt; = dimensionless temperature gradent<BR>
  -prandtl &lt;pr&gt;, where &lt;pr&gt; = dimensionless thermal/momentum diffusity ratio<BR>
  -contours : draw contour plots of solution<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex26.c.html"><CONCEPT>multicomponent</CONCEPT></A>
<menu>
Transient nonlinear driven cavity in 2d.<BR>  <BR>
The 2D driven cavity problem is solved in a velocity-vorticity formulation.<BR>
The flow can be driven with the lid or with bouyancy or both:<BR>
  -lidvelocity &lt;lid&gt;, where &lt;lid&gt; = dimensionless velocity of lid<BR>
  -grashof &lt;gr&gt;, where &lt;gr&gt; = dimensionless temperature gradent<BR>
  -prandtl &lt;pr&gt;, where &lt;pr&gt; = dimensionless thermal/momentum diffusity ratio<BR>
  -contours : draw contour plots of solution<BR>
</menu>
<LI><A HREF="../../../src/ts/examples/tutorials/ex26.c.html"><CONCEPT>differential-algebraic equation</CONCEPT></A>
<menu>
Transient nonlinear driven cavity in 2d.<BR>  <BR>
The 2D driven cavity problem is solved in a velocity-vorticity formulation.<BR>
The flow can be driven with the lid or with bouyancy or both:<BR>
  -lidvelocity &lt;lid&gt;, where &lt;lid&gt; = dimensionless velocity of lid<BR>
  -grashof &lt;gr&gt;, where &lt;gr&gt; = dimensionless temperature gradent<BR>
  -prandtl &lt;pr&gt;, where &lt;pr&gt; = dimensionless thermal/momentum diffusity ratio<BR>
  -contours : draw contour plots of solution<BR>
</menu>
</menu>
</body>
</html>