GMS:PCG Package: Difference between revisions
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The Preconditioned Conjugate Gradient Method (PCG) package is one of the [[GMS:MODFLOW Packages Supported in GMS#Solver Packages|solver packages]] for MODFLOW supported by GMS. | The Preconditioned Conjugate Gradient Method (PCG) package is one of the [[GMS:MODFLOW Packages Supported in GMS#Solver Packages|solver packages]] for MODFLOW supported by GMS. | ||
''Maximum outer iterations'' | ''Maximum outer iterations (MXITER)'' | ||
<blockquote style="margin-top:0px; margin-bottom:0px;"> | <blockquote style="margin-top:0px; margin-bottom:0px;"> | ||
This value is the maximum iterations, or calls to the solver. For linear problems, this value can be 1, unless more than 50 inner iterations are required, when maximum outer iterations could be as large as 10. For non linear problems, this values should be larger, but generally less than 100.</blockquote> | This value is the maximum iterations, or calls to the solver. For linear problems, this value can be 1, unless more than 50 inner iterations are required, when maximum outer iterations could be as large as 10. For non linear problems, this values should be larger, but generally less than 100.</blockquote> | ||
''Maximum inner iterations'' | ''Maximum inner iterations (ITER1)'' | ||
<blockquote style="margin-top:0px; margin-bottom:0px;"> | <blockquote style="margin-top:0px; margin-bottom:0px;"> | ||
This value is the maximum number of iterations per call to the solver. The default value is 50, and this is sufficient for most problems. | This value is the maximum number of iterations per call to the solver. The default value is 50, and this is sufficient for most problems. | ||
</blockquote> | </blockquote> | ||
''Matrix Preconditioning Method'' | ''Matrix Preconditioning Method (NPCOND)'' | ||
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Use this radio group to choose the matrix conditioning method. The default is to use a modified incomplete cholesky method.</blockquote> | Use this radio group to choose the matrix conditioning method. The default is to use a modified incomplete cholesky method.</blockquote> |