A note on the SSOR and USSOR iterative methods applied to p-cyclic matrices
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Publication:1124271
DOI10.1007/BF01409780zbMath0678.65021OpenAlexW2020888690MaRDI QIDQ1124271
Publication date: 1989
Published in: Numerische Mathematik (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/133387
functional equationiteration matrixblock Jacobi matrixblock p-cyclic matrixunsymmetric successive overrelaxation method
Related Items (11)
A note on the eigenvalue relationship for USAOR iterative method applied to \(p\)-cyclic matrices ⋮ Exact SOR convergence regions for a general class of \(p\)-cyclic matrices ⋮ Domains of divergence of the USSOR method applied on p-cyclic matrices ⋮ A uniform error bound for the overrelaxation methods ⋮ Is modified PSD equivalent to modified SOR for two-cyclic matrices? ⋮ On SSOR‐like preconditioners for non‐Hermitian positive definite matrices ⋮ On the modified preconditioned simultaneous displacement (m-psd) method ⋮ On minimization of upper bound for the convergence rate of the QHSS iteration method ⋮ The impact of eigenvalue locality on the convergence behavior of the PSD method for two-cyclic matrices ⋮ Successive overrelaxation (SOR) and related methods ⋮ Relationship of eigenvalues for USAOR iterative method applied to a class of \(p\)-cyclic matrices
Cites Work
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- \(p\)-cyclic matrices: A generalization of the Young-Frankel successive overrelaxation scheme
- p-cyclic matrices and the symmetric successive overrelaxation method
- On the analysis of the unsymmetric successive overrelaxation method when applied to p-cyclic matrices
- Generalised consistent ordering and the optimum successive overrelaxation factor
- Iterative Methods for Solving Partial Difference Equations of Elliptic Type
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