AbstractIn the present paper, we give some convergence results of the global minimal residual methods and the global orthogonal residual methods for multiple linear systems. Using the Schur complement formulae and a new matrix product, we give expressions of the approximate solutions and the corresponding residuals. We also derive some useful relations between the norm of the residuals
A variety of block Krylov subspace methods have been successfully developed for linear systems and m...
Existing convergence bounds for Krylov subspace methods such as GMRES for nonsymmetric linear system...
This thesis is concerned with the solution of linear operator equations by projection methods known ...
AbstractIn the present paper, we give some convergence results of the global minimal residual method...
AbstractIn the present work, we give some new results for block minimal residual methods when applie...
AbstractKrylov subspace methods have been recently considered to solve singular linear systems Ax=b....
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
A more fundamental concept than the minimal residual method is proposed in this paper to solve an n-...
AbstractIn the present paper, we give some new convergence results of the global GMRES method for mu...
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
The theory of the convergence of Krylov subspace iterations for linear systems of equations (conjuga...
A variety of block Krylov subspace methods have been successfully developed for linear systems and m...
A variety of block Krylov subspace methods have been successfully developed for linear systems and m...
Existing convergence bounds for Krylov subspace methods such as GMRES for nonsymmetric linear system...
This thesis is concerned with the solution of linear operator equations by projection methods known ...
AbstractIn the present paper, we give some convergence results of the global minimal residual method...
AbstractIn the present work, we give some new results for block minimal residual methods when applie...
AbstractKrylov subspace methods have been recently considered to solve singular linear systems Ax=b....
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
A more fundamental concept than the minimal residual method is proposed in this paper to solve an n-...
AbstractIn the present paper, we give some new convergence results of the global GMRES method for mu...
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
In most practical cases, the convergence of the GMRES method applied to a linear algebraic system Ax...
The theory of the convergence of Krylov subspace iterations for linear systems of equations (conjuga...
A variety of block Krylov subspace methods have been successfully developed for linear systems and m...
A variety of block Krylov subspace methods have been successfully developed for linear systems and m...
Existing convergence bounds for Krylov subspace methods such as GMRES for nonsymmetric linear system...
This thesis is concerned with the solution of linear operator equations by projection methods known ...