刊名:Journal of Computational and Applied Mathematics
出版年:2007
出版时间:1 August 2007
年:2007
卷:205
期:1
页码:453-457
全文大小:137 K
文摘
The article deals with Galerkin matrices arising with finite element discretizations of the Navier–Stokes system. Usually these matrices are indefinite and nonsymmetric. They have to be preconditioned if a related linear system is to be solved efficiently by an iterative method. We consider preconditioning by a pressure mass matrix. It is shown how upper and lower bounds of the eigenvalues of a preconditioned Galerkin matrix may be found by variational arguments.