Convergence of block iterative methods for linear systems arising in the numerical solution of Euler equations
Copyright policy )Convergence of block iterative methods for linear systems arising in the numerical solution of Euler equations
The authors discuss certain block matrices that are natural block- generalizations of \(Z\)-matrices and \(M\)-matrices and arise in the numerical solution of Euler equations in the area of computational fluid mechanics. They investigate the properties of such matrices and, in particular, give a proof for the convergence of block iterative methods for linear systems with such system matrices.
- Bielefeld University Germany
Iterative numerical methods for linear systems, Euler-Poisson-Darboux equations, Positive matrices and their generalizations; cones of matrices, \(Z\)-matrices, convergence, block iterative methods, Finite difference methods for initial value and initial-boundary value problems involving PDEs, block matrices, Euler equations, \(M\)-matrices, 510
Iterative numerical methods for linear systems, Euler-Poisson-Darboux equations, Positive matrices and their generalizations; cones of matrices, \(Z\)-matrices, convergence, block iterative methods, Finite difference methods for initial value and initial-boundary value problems involving PDEs, block matrices, Euler equations, \(M\)-matrices, 510
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