Generalized Stein-Rosenberg theorems for the regular splittings and convergence of some generalized iterative methods
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Publication:2365704
DOI10.1016/0024-3795(93)90380-7zbMath0770.65018OpenAlexW2066529610WikidataQ127706105 ScholiaQ127706105MaRDI QIDQ2365704
Publication date: 29 June 1993
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0024-3795(93)90380-7
Related Items (10)
Generalized extrapolation principle and convergence of some generalized iterative methods ⋮ Comparison theorems for a class of parallel multisplitting AOR type iterative methods ⋮ The upper bound of the spectral radius of M-1N and convergence of some iterative methods ⋮ Reuben Louis Rosenberg (1909--1986) and the Stein-Rosenberg theorem ⋮ Stein-rosenberg type theorems for the ssor and ussor, psd and mpsd methods ⋮ On Stein-Rosenberg type theorems for nonnegative and Perron-Frobenius splittings ⋮ Comparison results for parallel multisplitting methods with applications to AOR methods ⋮ Convergence theory for the general GAOR type iterative method and the MSOR iterative method applied to \(H\)-matrices ⋮ Comparisons of spectral radii and the theorem of Stein-Rosenberg ⋮ Convergence for a general form of the GAOR method and its application to the MSOR method
Cites Work
- The principle of extrapolation in connection with the accelerated overrelaxation method
- On recurring theorems on diagonal dominance
- Generalized extrapolation principle and convergence of some generalized iterative methods
- On the generalisation of the basic iterative methods for the solution of linear systems
- Accelerated Overrelaxation Method
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