AbstractThe purpose of this paper is to present new preconditioning techniques for solving nonnegative matrices linear system and M-matrices linear system Ax = b based on the I + S(α) type preconditioning matrices provided by Hadjidimos et al. [1] and Evans et al. [2]. Convergence analysis of the proposed methods are given. Numerical results are presented, which show the improvements on the convergence rate of the Jacobi type and Gauss-Seidel type preconditioned iterative methods
In this paper, we present a preconditioned AOR-type iterative method for solving the linear systems ...
AbstractLinear systems with M-matrices often occur in a wide variety of areas including scientific c...
AbstractIn this paper, we improve the preconditioned AOR method of linear systems considered by Evan...
AbstractThe purpose of this paper is to present new preconditioning techniques for solving nonnegati...
AbstractIn the last four decades many articles have been devoted to the modifications and improvemen...
AbstractThe preconditioner for solving the linear system Ax=b introduced in [D.J. Evans, M.M. Martin...
AbstractIn 2002, H. Kotakemori et al. proposed the modified Gauss–Seidel (MGS) method for solving th...
AbstractIn this paper, we consider a preconditioned iterative method for solving the linear system A...
We present a block preconditioner and consider block preconditioned SSOR iterative methods for solvi...
AbstractIn the last four decades many articles have been devoted to the modifications and improvemen...
AbstractIn order to solve a linear system Ax=b, certain elementary row operations are performed on A...
A comprehensive introduction to preconditioning techniques, now an essential part of successful and ...
AbstractMany researchers have considered preconditioners, applied to linear systems, whose matrix co...
Abstract: In this paper, we present some comparison theorems on preconditioned iterative method for...
AbstractSeveral preconditioned iterative methods reported in the literature have been used for impro...
In this paper, we present a preconditioned AOR-type iterative method for solving the linear systems ...
AbstractLinear systems with M-matrices often occur in a wide variety of areas including scientific c...
AbstractIn this paper, we improve the preconditioned AOR method of linear systems considered by Evan...
AbstractThe purpose of this paper is to present new preconditioning techniques for solving nonnegati...
AbstractIn the last four decades many articles have been devoted to the modifications and improvemen...
AbstractThe preconditioner for solving the linear system Ax=b introduced in [D.J. Evans, M.M. Martin...
AbstractIn 2002, H. Kotakemori et al. proposed the modified Gauss–Seidel (MGS) method for solving th...
AbstractIn this paper, we consider a preconditioned iterative method for solving the linear system A...
We present a block preconditioner and consider block preconditioned SSOR iterative methods for solvi...
AbstractIn the last four decades many articles have been devoted to the modifications and improvemen...
AbstractIn order to solve a linear system Ax=b, certain elementary row operations are performed on A...
A comprehensive introduction to preconditioning techniques, now an essential part of successful and ...
AbstractMany researchers have considered preconditioners, applied to linear systems, whose matrix co...
Abstract: In this paper, we present some comparison theorems on preconditioned iterative method for...
AbstractSeveral preconditioned iterative methods reported in the literature have been used for impro...
In this paper, we present a preconditioned AOR-type iterative method for solving the linear systems ...
AbstractLinear systems with M-matrices often occur in a wide variety of areas including scientific c...
AbstractIn this paper, we improve the preconditioned AOR method of linear systems considered by Evan...