AbstractWe investigate the symmetric extrapolated Gauss-Seidel II method for solving large linear systems. The theoretical results demonstrate that the method plus the semi-iterative method is competitive with the SOR method, and in particular, when p(LU) ⩽14, it shows an order of magnitude improvement over the SOR method. Our analysis leads us to form the opinion that in some cases EGS2-SI would be better than SSOR-SI
AbstractThe necessary and sufficient conditions for the existence of and the expressions for the sym...
Abstract. We present a new unified proof for the convergence of both the Jacobi and the Gauss–Seidel...
AbstractWe discuss the general GAOR type (GGAOR) iterative method, of which special cases are the AO...
AbstractThe problem of determining the optimal values of extrapolated iterative schemes, as they app...
AbstractIn 1997, Kohno et al. have reported numerically that the improving modified Gauss–Seidel met...
AbstractWe investigate the numerical stability, for the symmetric positive definite and consistently...
AbstractIn this paper, we establish a modified symmetric successive overrelaxation (MSSOR) method, t...
AbstractDavey and Rosindale [K. Davey, I. Rosindale, An iterative solution scheme for systems of bou...
AbstractIn this paper, we present some comparison theorems on preconditioned iterative method for so...
AbstractTo solve the linear system Ax = b, this paper presents a generalized extrapolated method by ...
AbstractIn this paper, we discuss convergence of the extrapolated iterative methods for solving sing...
AbstractThis paper describes a way of approximating the optimal extrapolation of iterative technique...
AbstractFor the solution of the linear system Ax=(I−T)x=c (1), where T is a weakly cyclic of index p...
AbstractWe consider the generalized AOR method presented by K. R. James. We give some convergence th...
AbstractIn this paper we apply the AOR method to preconditioned linear systems different from those ...
AbstractThe necessary and sufficient conditions for the existence of and the expressions for the sym...
Abstract. We present a new unified proof for the convergence of both the Jacobi and the Gauss–Seidel...
AbstractWe discuss the general GAOR type (GGAOR) iterative method, of which special cases are the AO...
AbstractThe problem of determining the optimal values of extrapolated iterative schemes, as they app...
AbstractIn 1997, Kohno et al. have reported numerically that the improving modified Gauss–Seidel met...
AbstractWe investigate the numerical stability, for the symmetric positive definite and consistently...
AbstractIn this paper, we establish a modified symmetric successive overrelaxation (MSSOR) method, t...
AbstractDavey and Rosindale [K. Davey, I. Rosindale, An iterative solution scheme for systems of bou...
AbstractIn this paper, we present some comparison theorems on preconditioned iterative method for so...
AbstractTo solve the linear system Ax = b, this paper presents a generalized extrapolated method by ...
AbstractIn this paper, we discuss convergence of the extrapolated iterative methods for solving sing...
AbstractThis paper describes a way of approximating the optimal extrapolation of iterative technique...
AbstractFor the solution of the linear system Ax=(I−T)x=c (1), where T is a weakly cyclic of index p...
AbstractWe consider the generalized AOR method presented by K. R. James. We give some convergence th...
AbstractIn this paper we apply the AOR method to preconditioned linear systems different from those ...
AbstractThe necessary and sufficient conditions for the existence of and the expressions for the sym...
Abstract. We present a new unified proof for the convergence of both the Jacobi and the Gauss–Seidel...
AbstractWe discuss the general GAOR type (GGAOR) iterative method, of which special cases are the AO...