LinearPDE symbols/members


\begin{memberdesc}[LinearPDE]{DEFAULT}
default method, preconditioner or package...
...opriate method should be
chosen by the used PDE solver library.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{SCSL}
the SCSL library by SGI,~Reference~\cite{SCSL}\footnotemark
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{MKL}
the MKL library by Intel,~Reference~\cite{MKL}\footnotemark .
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{UMFPACK}
the UMFPACK,~Reference~\cite{UMFPACK}. Remark: UMFPACK is not parallelized.
\end{memberdesc}


\begin{memberdesc}
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[LinearPDE]{PASO}
the solver libr...
...dule{esys.finley}\xspace , see Section~\ref{CHAPTER ON FINLEY}.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{ITERATIVE}
the default iterative method and precon...
...space\index{preconditioner!Jacobi}\index{Jacobi}preconditioner.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{DIRECT}
the default direct linear solver.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{CHOLEVSKY}
direct solver based on Cholevsky factor...
...Reference~\cite{Saad}. The solver will require a symmetric PDE.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{PCG}
preconditioned conjugate gradient method, see...
...olver!PCG}\index{PCG}. The solver will require a symmetric PDE.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{TFQMR}
transpose-free quasi-minimal residual metho...
...Reference~\cite{WEISS}\index{linear solver!TFQMR}\index{TFQMR}. \end{memberdesc}


\begin{memberdesc}[LinearPDE]{GMRES}
the GMRES method, see~Reference~\cite{WEISS...
...ers
\var{truncation} and \var{restart} of \method{getSolution}.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{MINRES}
minimal residual method method, \index{linear solver!MINRES}\index{MINRES} \end{memberdesc}


\begin{memberdesc}[LinearPDE]{LUMPING}
uses lumping to solve the system of linea...
...s finer.
Lumping does not use the linear system solver library.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{PRES20}
the GMRES method with truncation after fiv...
...siduals and
restart after 20 steps, see~Reference~\cite{WEISS}.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{CGS}
conjugate gradient squared method, see~Reference~\cite{WEISS}.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{BICGSTAB}
stabilized bi-conjugate gradients methods, see~Reference~\cite{WEISS}.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{SSOR}
symmetric successive over-relaxation method,...
...oner but some linear solver libraries support
this as a solver.
\end{memberdesc}

\begin{memberdesc}[LinearPDE]{ILU0}
the incomplete LU factorization preconditioner with no fill-in, see~Reference~\cite{Saad}.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{ILUT}
the incomplete LU factorization precondition...
...ar{drop_storage} are both set in the
\method{getSolution} call.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{JACOBI}
the Jacobi preconditioner, see~Reference~\cite{Saad}.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{AMG}
the algebraic--multi grid method, see~Referen...
...solver method but is more robust when used
in a preconditioner.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{GS}
the symmetric Gauss-Seidel preconditioner, see~Reference~\cite{Saad}.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{RILU}
recursive incomplete LU factorization precon...
...ar{drop_storage} are both set in the
\method{getSolution} call.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{NO_REORDERING}
no ordering is used during factorization.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{MINIMUM_FILL_IN}
applies reordering before factori...
... advisable to apply reordering on the mesh to minimize fill-in.
\end{memberdesc}


\begin{memberdesc}[LinearPDE]{NESTED_DISSECTION}
applies reordering before facto...
... advisable to apply reordering on the mesh to minimize fill-in.
\end{memberdesc}

esys@esscc.uq.edu.au