Convergence analysis of preconditioned AOR iterative method for linear systems
DOI10.1155/2010/341982zbMath1198.65061OpenAlexW2052033075WikidataQ58653021 ScholiaQ58653021MaRDI QIDQ1958816
Publication date: 30 September 2010
Published in: Mathematical Problems in Engineering (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/225348
numerical exampleslinear complementarity problempreconditioningcomparison theoremsconvergence result\(M\)-matrices\(H\)-matricesaccelerated overrelaxation (AOR) iterative method
Numerical mathematical programming methods (65K05) Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming) (90C33) Iterative numerical methods for linear systems (65F10) Preconditioners for iterative methods (65F08)
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Cites Work
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- Modified iterative methods for consistent linear systems
- Improving AOR method for consistent linear systems
- Preconditioned AOR iterative method for linear systems
- Convergence of the preconditioned AOR method for irreducible \(L\)-matrices
- Erratum to: ``A note on the preconditioned Gauss-Seidel method for \(M\)-matrices
- A class of parallel two-level nonlinear Schwarz preconditioned inexact Newton algorithms
- Improving Jacobi and Gauss-Seidel iterations
- Solution of nonsymmetric, linear complementarity problems by iterative methods
- Preconditioned iterative methods for the large sparse symmetric eigenvalue problem
- \(H\)-splittings and two-stage iterative methods
- Convergence of a preconditioned iterative method for \(H\)-matrices
- Improving the modified Gauss-Seidel method for \(Z\)-matrices
- Modified Gauss-Seidel type methods and Jacobi type methods for Z-matrices
- More on modifications and improvements of classical iterative schemes for \(M\)-matrices
- Convergence analysis of the preconditioned Gauss-Seidel method for \(H\)-matrices
- On an SSOR matrix relationship and its consequences
- A modified SSOR preconditioner for sparse symmetric indefinite linear systems of equations
- Some extensions of the improved modified Gauss–Seidel iterative method forH-matrices
- Parallel multisplitting, block Jacobi type solutions of linear systems of equations
- A Survey onM-Matrices
- Accelerated Overrelaxation Method
- Stabilized and block approximate inverse preconditioners for problems in solid and structural mechanics
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