AbstractWe first study the convergence of two-stage iterative methods using the incomplete factorization for solving a linear system whose coefficient matrix is an H-matrix, and then we study the convergence of two-stage iterative methods using the incomplete factorization for solving a linear system whose coefficient matrix is a symmetric positive definite matrix. Lastly, numerical experiments are provided to analyze theoretical results
AbstractNecessary and sufficient convergence conditions are studied for splitting iteration methods ...
AbstractWe present a class of two stage iterative methods, called two stage mixed-type splitting (TM...
AbstractThe paper studies the convergence of some block iterative methods for the solution of linear...
AbstractTwo-stage iterative methods for the solution of linear systems are studied. Convergence of b...
This paper considers two-stage iterative processes for solving the linear system $Af = b$. The outer...
AbstractIn this paper, we consider a preconditioned iterative method for solving the linear system A...
It is well known that SOR iterative methods are convergent for linear systems, whose coefficient mat...
AbstractIn this paper, we study the splitting method and two-stage splitting method for the linear c...
We consider the iterative solution of linear systems with a symmetric saddle point system matrix. We...
AbstractThe study of convergence conditions to solve large and sparse linear systems Ax=b by iterati...
In order to solve the large scale linear systems, backward and Jacobi iteration algorithms are emplo...
AbstractConvergence properties of the nonstationary multisplitting two-stage iteration methods for s...
AbstractIn this paper, we first show that for the stationary iterative methods for solving consisten...
AbstractFor the system of mildly nonlinear equations Ax=F(x), where A∈Rn×n is an n-by-n sparse real ...
AbstractThis paper sets up the monotone convergence theory for the two-stage iterative method propos...
AbstractNecessary and sufficient convergence conditions are studied for splitting iteration methods ...
AbstractWe present a class of two stage iterative methods, called two stage mixed-type splitting (TM...
AbstractThe paper studies the convergence of some block iterative methods for the solution of linear...
AbstractTwo-stage iterative methods for the solution of linear systems are studied. Convergence of b...
This paper considers two-stage iterative processes for solving the linear system $Af = b$. The outer...
AbstractIn this paper, we consider a preconditioned iterative method for solving the linear system A...
It is well known that SOR iterative methods are convergent for linear systems, whose coefficient mat...
AbstractIn this paper, we study the splitting method and two-stage splitting method for the linear c...
We consider the iterative solution of linear systems with a symmetric saddle point system matrix. We...
AbstractThe study of convergence conditions to solve large and sparse linear systems Ax=b by iterati...
In order to solve the large scale linear systems, backward and Jacobi iteration algorithms are emplo...
AbstractConvergence properties of the nonstationary multisplitting two-stage iteration methods for s...
AbstractIn this paper, we first show that for the stationary iterative methods for solving consisten...
AbstractFor the system of mildly nonlinear equations Ax=F(x), where A∈Rn×n is an n-by-n sparse real ...
AbstractThis paper sets up the monotone convergence theory for the two-stage iterative method propos...
AbstractNecessary and sufficient convergence conditions are studied for splitting iteration methods ...
AbstractWe present a class of two stage iterative methods, called two stage mixed-type splitting (TM...
AbstractThe paper studies the convergence of some block iterative methods for the solution of linear...