Fixed a typo.

This commit is contained in:
falgout 2007-01-24 16:03:31 +00:00
parent a4ec0a0e0b
commit 68396c43e5
2 changed files with 2 additions and 2 deletions

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@ -232,7 +232,7 @@ sections.
For some structural mechanics problems with multi-point constraints the For some structural mechanics problems with multi-point constraints the
discretization matrix is indefinite (eigenvalues lie in both sides of discretization matrix is indefinite (eigenvalues lie in both sides of
the imaginary axis). Indefinite matrices are much more different to solve the imaginary axis). Indefinite matrices are much more difficult to solve
than definite matrices. Methods have been developed to reduce these than definite matrices. Methods have been developed to reduce these
indefinite matrices to definite matrices. Two matrix reduction algorithms indefinite matrices to definite matrices. Two matrix reduction algorithms
have been implemented in \hypre{}, as presented in the following subsections. have been implemented in \hypre{}, as presented in the following subsections.

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@ -115,7 +115,7 @@ modifiable by users. A description of these parameters is given in the reference
For some structural mechanics problems with multi-point constraints the For some structural mechanics problems with multi-point constraints the
discretization matrix is indefinite (eigenvalues lie in both sides of discretization matrix is indefinite (eigenvalues lie in both sides of
the imaginary axis). Indefinite matrices are much more different to solve the imaginary axis). Indefinite matrices are much more difficult to solve
than definite matrices. Methods have been developed to reduce these than definite matrices. Methods have been developed to reduce these
indefinite matrices to definite matrices. Two matrix reduction algorithms indefinite matrices to definite matrices. Two matrix reduction algorithms
have been implemented in \hypre{}, as presented in the following subsections. have been implemented in \hypre{}, as presented in the following subsections.