@ -253,7 +253,7 @@ be applied.
\bsideways
\bsideways
\begin { center}
\begin { center}
% \begin { tabular} { |p{ 5cm} |l|p{ 2.4cm} |p{ 2.5cm} |p{ 5cm} |}
% \begin { tabular} { |p{ 5cm} |l|p{ 2.4cm} |p{ 2.5cm} |p{ 5cm} |}
\begin { tabular} { |p{ 5.7cm} |l|p{ 2.3cm} |p{ 2.5cm} |p{ 6.9 cm} |}
\begin { tabular} { |p{ 5.7cm} |l|p{ 2.3cm} |p{ 2.0cm} |p{ 6.4 cm} |}
\hline
\hline
\fortinline |what| & \textsc { data type} & \fortinline |val| & \textsc { default} &
\fortinline |what| & \textsc { data type} & \fortinline |val| & \textsc { default} &
\textsc { comments} \\ \hline
\textsc { comments} \\ \hline
@ -292,8 +292,8 @@ be applied.
& Maximum number of levels. The aggregation stops
& Maximum number of levels. The aggregation stops
if the number of levels reaches this value (see Note). \\ \hline
if the number of levels reaches this value (see Note). \\ \hline
\fortinline |'PAR_ AGGR_ ALG'| & \fortinline |character(len=*)| \hspace * { -3mm}
\fortinline |'PAR_ AGGR_ ALG'| & \fortinline |character(len=*)| \hspace * { -3mm}
& \texttt { 'DEC'} , \texttt { 'SYMDEC'} , \texttt { 'COUPLED'}
& \texttt { 'DECOUPLED '} , \texttt { 'SYMDEC'} , \texttt { 'COUPLED'}
& \texttt { 'DEC'}
& \texttt { 'DECOUPLED '}
& Parallel aggregation algorithm. \par the
& Parallel aggregation algorithm. \par the
\fortinline |SYMDEC| option applies decoupled
\fortinline |SYMDEC| option applies decoupled
aggregation to the sparsity pattern
aggregation to the sparsity pattern
@ -445,13 +445,20 @@ the parameter \texttt{ilev}.} \\
\bsideways
\bsideways
\ContinuedFloat
\ContinuedFloat
\begin { center}
\begin { center}
\begin { tabular} { |p{ 3.9cm} |l|p{ 1.7cm} |p{ 1.7cm} |p{ 8.6 cm} |}
\begin { tabular} { |p{ 3.6cm} |l|p{ 1.7cm} |p{ 1.7cm} |p{ 8.2 cm} |}
\hline
\hline
\fi
\fi
\fortinline |'COARSE_ SUBSOLVE'| & \fortinline |character(len=*)|
\fortinline |'COARSE_ SUBSOLVE'| & \fortinline |character(len=*)|
& \fortinline |'ILU'| \par \fortinline |'ILUT'| \par \fortinline |'MILU'| \par
& \fortinline |'ILU'| \par
\fortinline |'MUMPS'| \par \fortinline |'SLU'| \par \fortinline |'UMF'| \par
\fortinline |'ILUT'| \par
\fortinline |'INVT'| \par \fortinline |'INVK'| \par \fortinline |'AINV'|
\fortinline |'MILU'| \par
\fortinline |'MUMPS'| \par
\fortinline |'SLU'| \par
\fortinline |'SLUDIST'| \par
\fortinline |'UMF'| \par
\fortinline |'INVT'| \par
\fortinline |'INVK'| \par
\fortinline |'AINV'|
& See~Note.
& See~Note.
& Solver for the diagonal blocks of the coarsest matrix,
& Solver for the diagonal blocks of the coarsest matrix,
in case the block Jacobi solver
in case the block Jacobi solver
@ -487,18 +494,18 @@ the parameter \texttt{ilev}.} \\
\fortinline |what| & \textsc { data type} & \fortinline |val| & \textsc { default} &
\fortinline |what| & \textsc { data type} & \fortinline |val| & \textsc { default} &
\textsc { comments} \\ \hline
\textsc { comments} \\ \hline
\fortinline |'COARSE_ SWEEPS'| & \fortinline |integer|
\fortinline |'COARSE_ SWEEPS'| & \fortinline |integer|
& Any integer \par number $ > 0 $
& Any integer number $ > 0 $
& 10
& 10
& Number of sweeps when \fortinline |JACOBI|, \fortinline |GS| or \fortinline |BJAC|
& Number of sweeps when \fortinline |JACOBI|, \fortinline |GS| or \fortinline |BJAC|
is chosen as coarsest-level solver.\\ \hline
is chosen as coarsest-level solver.\\ \hline
\fortinline |'COARSE_ FILLIN'| & \fortinline |integer|
\fortinline |'COARSE_ FILLIN'| & \fortinline |integer|
& Any integer \par number $ \ge 0 $
& Any integer number $ \ge 0 $
& 0
& 0
& Fill-in level $ p $ of the ILU factorizations
& Fill-in level $ p $ of the ILU factorizations
and first fill-in for the approximate inverses. \\ \hline
and first fill-in for the approximate inverses. \\ \hline
\fortinline |'COARSE_ ILUTHRS'|
\fortinline |'COARSE_ ILUTHRS'|
& \fortinline |real(kind_ parameter)|
& \fortinline |real(kind_ parameter)|
& Any real \par number $ \ge 0 $
& Any real number $ \ge 0 $
& 0
& 0
& Drop tolerance $ t $ in the ILU($ p,t $ )
& Drop tolerance $ t $ in the ILU($ p,t $ )
factorization and first drop-tolerance for the approximate inverses. \\
factorization and first drop-tolerance for the approximate inverses. \\
@ -542,7 +549,7 @@ level (continued).\label{tab:p_coarse_1}}
\bsideways
\bsideways
\ContinuedFloat
\ContinuedFloat
\begin { center}
\begin { center}
\begin { tabular} { |p{ 3.9cm} |l|p{ 1.7cm} |p{ 1.7 cm} |p{ 8.6cm} |}
\begin { tabular} { |p{ 3.5cm} |l|p{ 1.7cm} |p{ 1.4 cm} |p{ 8.6cm} |}
\hline
\hline
\fi
\fi
\fortinline |'KRM_ SUB_ SOLVE'| & \fortinline |character(len=*)| & Table~\ref { tab:p_ coarse_ 1} & \fortinline |'ILU'| & Solver for the diagonal blocks of the coarsest matrix preconditioner,
\fortinline |'KRM_ SUB_ SOLVE'| & \fortinline |character(len=*)| & Table~\ref { tab:p_ coarse_ 1} & \fortinline |'ILU'| & Solver for the diagonal blocks of the coarsest matrix preconditioner,