Iterative methods are considered for saddle point problems with a penalty term. A positive definite preconditioner is constructed and it is proved that the condition number of the preconditioned system can be made independent of the discretization and the penalty parameters. Examples include the pure displacement problem in linear elasticity, the Timoshenko beam, and the Mindlin-Reissner plate. (orig.)Available from TIB Hannover: RO 7057(1995,14) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische InformationsbibliothekSIGLEDEGerman
122 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2006.For these applications, we pr...
We investigate a preconditioning technique applied to the problem of solving linear systems arising ...
Abstract. We introduce a new preconditioning technique for the iterative solution of saddle point li...
Iterative methods are considered for a class of saddle point problems with a penalty term arising fr...
Two different preconditioners for symmetric saddle point problems with a penalty term are analyzed. ...
Saddle point problems arise frequently in many applications in science and engineering, including co...
The solution of quadratic or locally quadratic extremum problems subject to linear(ized) constraints...
The solution of quadratic or locally quadratic extremum problems subject to linear(ized) constraints...
AbstractIn this paper, a new lower bound on a positive stable block triangular preconditioner for sa...
AbstractThe general block ST decomposition of the saddle point problem is used as a preconditioner t...
International audienceMany applications in structural mechanics require the numerical solution of se...
We investigate the cost of preconditioning when solving large sparse saddlepoint linear systems wit...
The finite element (FE) integration of the coupled consolidation equations requires the solution of ...
The problem of finding good preconditioners for the numerical solution of a certain important class ...
We examine block-diagonal preconditioners and e#cient variants of indefinite preconditioners for blo...
122 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2006.For these applications, we pr...
We investigate a preconditioning technique applied to the problem of solving linear systems arising ...
Abstract. We introduce a new preconditioning technique for the iterative solution of saddle point li...
Iterative methods are considered for a class of saddle point problems with a penalty term arising fr...
Two different preconditioners for symmetric saddle point problems with a penalty term are analyzed. ...
Saddle point problems arise frequently in many applications in science and engineering, including co...
The solution of quadratic or locally quadratic extremum problems subject to linear(ized) constraints...
The solution of quadratic or locally quadratic extremum problems subject to linear(ized) constraints...
AbstractIn this paper, a new lower bound on a positive stable block triangular preconditioner for sa...
AbstractThe general block ST decomposition of the saddle point problem is used as a preconditioner t...
International audienceMany applications in structural mechanics require the numerical solution of se...
We investigate the cost of preconditioning when solving large sparse saddlepoint linear systems wit...
The finite element (FE) integration of the coupled consolidation equations requires the solution of ...
The problem of finding good preconditioners for the numerical solution of a certain important class ...
We examine block-diagonal preconditioners and e#cient variants of indefinite preconditioners for blo...
122 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2006.For these applications, we pr...
We investigate a preconditioning technique applied to the problem of solving linear systems arising ...
Abstract. We introduce a new preconditioning technique for the iterative solution of saddle point li...