This paper is concerned with the solution of block tridiagonal linear systems by the preconditioned conjugate gradient (PCG) method. If we consider a block AGE splitting of the coefficient matrix, it is possible to derive an additive polynomial preconditioner and to give conditions for such preconditioner to be symmetric positive definite.Numerical experiments on diffusion problem are carried out on CRAY Y-MP in order to evaluate the effectiveness of the parallel polynomial preconditioner
Abstract: In the paper we consider the iterative solution of linear systemby the conjugate...
A new preconditioning strategy for symmetric positive definite banded circulant and Toeplitz systems...
AbstractLinear systems of the form Ax = b, where the matrix A is symmetric and positive definite, of...
This paper is concerned with the solution of block tridiagonal linear systems by the preconditioned ...
This paper is concerned with the solution of block tridiagonal linear algebraic systems by the preco...
In this paper, we consider a new form of the arithmetic mean method for solving large block tridiago...
In this paper, we consider a new form of the arithmetic mean method for solving large block tridiago...
AbstractIn this paper, we consider a new form of the arithmetic mean method for solving large block ...
Abstract. Block preconditionings for the conjugate gradient method are investigated for solving posi...
AbstractWe propose new block incomplete factorization preconditioners for a symmetric block-tridiago...
AbstractWe present the recurrence formulas for computing the approximate inverse factors of tridiago...
The block preconditioned conjugate gradient (BPCG) methods, even if very effective for solving the l...
AbstractIn this paper, we propose a new preconditioner for solving linear systems by the preconditio...
The block preconditioned conjugate gradient (BPCG) methods, even if very effective for solving the l...
AbstractThe restrictively preconditioned conjugate gradient (RPCG) method for solving large sparse s...
Abstract: In the paper we consider the iterative solution of linear systemby the conjugate...
A new preconditioning strategy for symmetric positive definite banded circulant and Toeplitz systems...
AbstractLinear systems of the form Ax = b, where the matrix A is symmetric and positive definite, of...
This paper is concerned with the solution of block tridiagonal linear systems by the preconditioned ...
This paper is concerned with the solution of block tridiagonal linear algebraic systems by the preco...
In this paper, we consider a new form of the arithmetic mean method for solving large block tridiago...
In this paper, we consider a new form of the arithmetic mean method for solving large block tridiago...
AbstractIn this paper, we consider a new form of the arithmetic mean method for solving large block ...
Abstract. Block preconditionings for the conjugate gradient method are investigated for solving posi...
AbstractWe propose new block incomplete factorization preconditioners for a symmetric block-tridiago...
AbstractWe present the recurrence formulas for computing the approximate inverse factors of tridiago...
The block preconditioned conjugate gradient (BPCG) methods, even if very effective for solving the l...
AbstractIn this paper, we propose a new preconditioner for solving linear systems by the preconditio...
The block preconditioned conjugate gradient (BPCG) methods, even if very effective for solving the l...
AbstractThe restrictively preconditioned conjugate gradient (RPCG) method for solving large sparse s...
Abstract: In the paper we consider the iterative solution of linear systemby the conjugate...
A new preconditioning strategy for symmetric positive definite banded circulant and Toeplitz systems...
AbstractLinear systems of the form Ax = b, where the matrix A is symmetric and positive definite, of...