Article ID: | iaor201530124 |
Volume: | 70 |
Issue: | 12 |
Start Page Number: | 2946 |
End Page Number: | 2957 |
Publication Date: | Dec 2015 |
Journal: | Computers and Mathematics with Applications |
Authors: | Zhang Guo-Feng, Zeng Min-Li |
Keywords: | differential equations, numerical analysis, matrices |
In this paper, based on the rotated block triangular preconditioning technique, we present a class of parameterized rotated block preconditioners to accelerate Krylov subspace iterative methods with coefficient matrices of nonsymmetric sub‐blocks. The parameterized rotated block preconditioners can be seen as a generalization of the rotated block triangular preconditioners. The eigen‐properties of the corresponding preconditioned matrices are analyzed. Numerical experiments are used to demonstrate the feasibility and effectiveness of the parameterized rotated block preconditioners.