AbstractThe behavior of iterative methods of GMRES-type when applied to singular, possibly inconsistent, linear systems is discussed and conditions under which these methods converge to the least-squares solution of minimal norm are presented. Error bounds for the computed iterates are shown. This paper complements previous work by Brown and Walker [P.N. Brown, H.F. Walker, SIAM J. Matrix Anal. Appl. 18 (1997) 37–51]
We present an iterative method for solving linear systems, which has the property ofminimizing at ev...
AbstractRecently, Calvetti et al. have published an interesting paper [Linear Algebra Appl. 316 (200...
AbstractWZ-GMRES, ‘a simpler GMRES’ proposed by Walker and Zhou, is mathematically equivalent to the...
AbstractThe behavior of iterative methods of GMRES-type when applied to singular, possibly inconsist...
. We consider the behavior of the gmres method for solving a linear system Ax = b when A is singular...
Abstract. We consider the behavior of the GMRES method for solving a linear system Ax = b when A is ...
Abstract. We consider the behavior of the GMRES method for solving a linear system Ax = b when A is ...
AbstractThe paper reviews several implementations of the Generalized minimal error method (GMERR met...
AbstractFor the popular iterative method GMRES, we present a new and simple implementation which has...
AbstractThere are verities of useful Krylov subspace methods to solve nonsymmetric linear system of ...
AbstractIn the present paper, we give some new convergence results of the global GMRES method for mu...
Consider using the right-preconditioned GMRES (AB-GMRES) for obtaining the minimum-norm solution of ...
The main purpose of this paper is the derivation of computable bounds on the residual norms of (full...
The GMRES method is a popular iterative method for the solution of large linear systems of equations...
. The Generalized Minimal Residual Method (GMRES) is one of the significant methods for solving lin...
We present an iterative method for solving linear systems, which has the property ofminimizing at ev...
AbstractRecently, Calvetti et al. have published an interesting paper [Linear Algebra Appl. 316 (200...
AbstractWZ-GMRES, ‘a simpler GMRES’ proposed by Walker and Zhou, is mathematically equivalent to the...
AbstractThe behavior of iterative methods of GMRES-type when applied to singular, possibly inconsist...
. We consider the behavior of the gmres method for solving a linear system Ax = b when A is singular...
Abstract. We consider the behavior of the GMRES method for solving a linear system Ax = b when A is ...
Abstract. We consider the behavior of the GMRES method for solving a linear system Ax = b when A is ...
AbstractThe paper reviews several implementations of the Generalized minimal error method (GMERR met...
AbstractFor the popular iterative method GMRES, we present a new and simple implementation which has...
AbstractThere are verities of useful Krylov subspace methods to solve nonsymmetric linear system of ...
AbstractIn the present paper, we give some new convergence results of the global GMRES method for mu...
Consider using the right-preconditioned GMRES (AB-GMRES) for obtaining the minimum-norm solution of ...
The main purpose of this paper is the derivation of computable bounds on the residual norms of (full...
The GMRES method is a popular iterative method for the solution of large linear systems of equations...
. The Generalized Minimal Residual Method (GMRES) is one of the significant methods for solving lin...
We present an iterative method for solving linear systems, which has the property ofminimizing at ev...
AbstractRecently, Calvetti et al. have published an interesting paper [Linear Algebra Appl. 316 (200...
AbstractWZ-GMRES, ‘a simpler GMRES’ proposed by Walker and Zhou, is mathematically equivalent to the...