On the Optimization of the Classical Iterative Schemes for the Solution of Complex Singular Linear Systems
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Publication:3704806
DOI10.1137/0606055zbMath0582.65017OpenAlexW1988741710MaRDI QIDQ3704806
Publication date: 1985
Published in: SIAM Journal on Algebraic Discrete Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1137/0606055
Related Items (13)
Optimum strategy and nonstationary iterative methods for the solution of singular linear systems ⋮ Exact SOR convergence regions for a general class of \(p\)-cyclic matrices ⋮ Perturbation analysis of singular linear systems with arbitrary index. ⋮ Block Gauss elimination followed by a classical iterative method for the solution of linear systems. ⋮ Block cyclic SOR for Markov chains with \(p\)-cyclic infinitesimal generator ⋮ A variable preconditioned GCR\((m)\) method using the GSOR method for singular and rectangular linear systems ⋮ Semiconvergence of block SOR method for singular linear systems with \(p\)-cyclic matrices ⋮ The saddle point problem and the Manteuffel algorithm ⋮ Perturbation analysis of singular linear systems with index one∗ ⋮ A note on the extended convergence of SOR for two-periodic Markov chains ⋮ Semiconvergence of extrapolated iterative methods for singular linear systems ⋮ Successive overrelaxation (SOR) and related methods ⋮ Optimum iterative methods for the solution of singular linear systems arising from the discretization of elliptic P.D.E.'s
Cites Work
- The optimal solution to the problem of complex extrapolation of a first- order scheme
- Theorems of Stein-Rosenberg type. III. The singular case
- The optimal solution of the extrapolation problem of a first order scheme
- On complex successive overrelaxation
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