AbstractIn this paper, a new lower bound on a positive stable block triangular preconditioner for saddle point problems is derived; it is superior to the corresponding result obtained by Cao [Z.-H. Cao, Positive stable block triangular preconditioners for symmetric saddle point problems, Appl. Numer. Math. 57 (2007) 899–910]. A numerical example is reported to confirm the presented result
Abstract. We introduce a new preconditioning technique for the iterative solution of saddle point li...
Two different preconditioners for symmetric saddle point problems with a penalty term are analyzed. ...
We investigate a preconditioning technique applied to the problem of solving linear systems arising ...
AbstractIn this paper, a new lower bound on a positive stable block triangular preconditioner for sa...
We consider symmetric saddle point matrices. We analyze block preconditioners based on the knowledge...
We review the use of block diagonal and block lower/upper triangular splittings for constructing ite...
In this paper we investigate the possibility of using a block triangular preconditioner for saddle p...
Iterative methods are considered for saddle point problems with a penalty term. A positive definite ...
AbstractThe general block ST decomposition of the saddle point problem is used as a preconditioner t...
We examine block-diagonal preconditioners and efficient variants of indefinite preconditioners for b...
Saddle point systems arise widely in optimization problems with constraints. The utility of Schur co...
Saddle point problems arise frequently in many applications in science and engineering, including co...
Saddle point systems arise widely in optimization problems with constraints. The utility of Schur co...
We investigate the solution of linear systems of saddle point type with an indefinite (1, 1) block b...
The solution of quadratic or locally quadratic extremum problems subject to linear(ized) constraints...
Abstract. We introduce a new preconditioning technique for the iterative solution of saddle point li...
Two different preconditioners for symmetric saddle point problems with a penalty term are analyzed. ...
We investigate a preconditioning technique applied to the problem of solving linear systems arising ...
AbstractIn this paper, a new lower bound on a positive stable block triangular preconditioner for sa...
We consider symmetric saddle point matrices. We analyze block preconditioners based on the knowledge...
We review the use of block diagonal and block lower/upper triangular splittings for constructing ite...
In this paper we investigate the possibility of using a block triangular preconditioner for saddle p...
Iterative methods are considered for saddle point problems with a penalty term. A positive definite ...
AbstractThe general block ST decomposition of the saddle point problem is used as a preconditioner t...
We examine block-diagonal preconditioners and efficient variants of indefinite preconditioners for b...
Saddle point systems arise widely in optimization problems with constraints. The utility of Schur co...
Saddle point problems arise frequently in many applications in science and engineering, including co...
Saddle point systems arise widely in optimization problems with constraints. The utility of Schur co...
We investigate the solution of linear systems of saddle point type with an indefinite (1, 1) block b...
The solution of quadratic or locally quadratic extremum problems subject to linear(ized) constraints...
Abstract. We introduce a new preconditioning technique for the iterative solution of saddle point li...
Two different preconditioners for symmetric saddle point problems with a penalty term are analyzed. ...
We investigate a preconditioning technique applied to the problem of solving linear systems arising ...