<commit_before>//                       MFEM Example 6 - Parallel Version
//
// Compile with: make ex6p
//
// Sample runs:  mpirun -np 4 ex6p -m ../data/star-hilbert.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/square-disc.mesh -rm 1 -o 1
//               mpirun -np 4 ex6p -m ../data/square-disc.mesh -rm 1 -o 2
//               mpirun -np 4 ex6p -m ../data/square-disc.mesh -rm 1 -o 2 -h1
//               mpirun -np 4 ex6p -m ../data/square-disc-nurbs.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/fichera.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/escher.mesh -rm 2 -o 2
//               mpirun -np 4 ex6p -m ../data/escher.mesh -o 2 -cs
//               mpirun -np 4 ex6p -m ../data/disc-nurbs.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/ball-nurbs.mesh
//               mpirun -np 4 ex6p -m ../data/pipe-nurbs.mesh
//               mpirun -np 4 ex6p -m ../data/star-surf.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/square-disc-surf.mesh -rm 2 -o 2
//               mpirun -np 4 ex6p -m ../data/amr-quad.mesh
//               mpirun -np 4 ex6p -m ../data/inline-segment.mesh -o 1 -md 200
//               mpirun -np 4 ex6p --restart
//
// Device sample runs:
//               mpirun -np 4 ex6p -pa -d cuda
//               mpirun -np 4 ex6p -pa -d occa-cuda
//               mpirun -np 4 ex6p -pa -d raja-omp
//               mpirun -np 4 ex6p -pa -d ceed-cpu
//             * mpirun -np 4 ex6p -pa -d ceed-cuda
//               mpirun -np 4 ex6p -pa -d ceed-cuda:/gpu/cuda/shared
//
// Description:  This is a version of Example 1 with a simple adaptive mesh
//               refinement loop. The problem being solved is again the Laplace
//               equation -Delta u = 1 with homogeneous Dirichlet boundary
//               conditions. The problem is solved on a sequence of meshes which
//               are locally refined in a conforming (triangles, tetrahedrons)
//               or non-conforming (quadrilaterals, hexahedra) manner according
//               to a simple ZZ error estimator.
//
//               The example demonstrates MFEM's capability to work with both
//               conforming and nonconforming refinements, in 2D and 3D, on
//               linear, curved and surface meshes. Interpolation of functions
//               from coarse to fine meshes, restarting from a checkpoint, as
//               well as persistent GLVis visualization are also illustrated.
//
//               We recommend viewing Example 1 before viewing this example.
<commit_msg>Reverted to original runs so as no to disturb autotests.<commit_after>//                       MFEM Example 6 - Parallel Version
//
// Compile with: make ex6p
//
// Sample runs:  mpirun -np 4 ex6p -m ../data/square-disc.mesh -o 1 -cs
//               mpirun -np 4 ex6p -m ../data/square-disc.mesh -o 2 -cs
//               mpirun -np 4 ex6p -m ../data/square-disc.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/square-disc-nurbs.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/star.mesh -o 3
//               mpirun -np 4 ex6p -m ../data/escher.mesh -o 2 -cs
//               mpirun -np 4 ex6p -m ../data/escher.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/fichera.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/disc-nurbs.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/ball-nurbs.mesh
//               mpirun -np 4 ex6p -m ../data/pipe-nurbs.mesh
//               mpirun -np 4 ex6p -m ../data/star-surf.mesh -o 2
//               mpirun -np 4 ex6p -m ../data/square-disc-surf.mesh -o 2 -cs
//               mpirun -np 4 ex6p -m ../data/amr-quad.mesh
//               mpirun -np 4 ex6p -m ../data/inline-segment.mesh -o 1 -md 200
//               mpirun -np 4 ex6p --restart
//
// Device sample runs:
//               mpirun -np 4 ex6p -pa -d cuda
//               mpirun -np 4 ex6p -pa -d occa-cuda
//               mpirun -np 4 ex6p -pa -d raja-omp
//               mpirun -np 4 ex6p -pa -d ceed-cpu
//             * mpirun -np 4 ex6p -pa -d ceed-cuda
//               mpirun -np 4 ex6p -pa -d ceed-cuda:/gpu/cuda/shared
//
// Description:  This is a version of Example 1 with a simple adaptive mesh
//               refinement loop. The problem being solved is again the Laplace
//               equation -Delta u = 1 with homogeneous Dirichlet boundary
//               conditions. The problem is solved on a sequence of meshes which
//               are locally refined in a conforming (triangles, tetrahedrons)
//               or non-conforming (quadrilaterals, hexahedra) manner according
//               to a simple ZZ error estimator.
//
//               The example demonstrates MFEM's capability to work with both
//               conforming and nonconforming refinements, in 2D and 3D, on
//               linear, curved and surface meshes. Interpolation of functions
//               from coarse to fine meshes, restarting from a checkpoint, as
//               well as persistent GLVis visualization are also illustrated.
//
//               We recommend viewing Example 1 before viewing this example.

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