summary:A two-level algebraic algorithm is introduced and its convergence is proved. The restriction as well as prolongation operators are defined with the help of aggregation classes. Moreover, a particular smoothing operator is defined in an analogical way to accelarate the convergence of the algorithm. A model example is presented in conclusion
Abstract. Many algebraic multilevel methods for solving linear systems assume that the slow-to-conve...
We give a convergence estimate for a Petrov-Galerkin Algebraic Multigrid method. In this method, the...
. With increasing demand for large-scale three-dimensional simulations, iterative methods emerge as ...
summary:A two-level algebraic algorithm is introduced and its convergence is proved. The restriction...
summary:The technique for accelerating the convergence of the algebraic multigrid method is proposed
An improved convergence bound for the polynomially accelerated two-level method of Brousek et al. [E...
An improved convergence bound for the polynomially accelerated two-level method of Brousek et al. [E...
summary:The smoothed aggregation method has became a widely used tool for solving the linear systems...
summary:We derive the smoothed aggregation two-level method from the variational objective to minimi...
AbstractWe study a class of methods for accelerating the convergence of iterative methods for solvin...
Special Issue in Honor of Piet HemkerInternational audienceWe give a convergence estimate for a Petr...
summary:A variational two-level method in the class of methods with an aggressive coarsening and a m...
Abstract. We prove an abstract convergence estimate for the Algebraic Multigrid Method with prolonga...
Abstract. Substantial e®ort has been focused over the last two decades on developing multi-level ite...
Theme 4 - Simulation et optimisation de systemes complexes. Projet SinusSIGLEAvailable from INIST (F...
Abstract. Many algebraic multilevel methods for solving linear systems assume that the slow-to-conve...
We give a convergence estimate for a Petrov-Galerkin Algebraic Multigrid method. In this method, the...
. With increasing demand for large-scale three-dimensional simulations, iterative methods emerge as ...
summary:A two-level algebraic algorithm is introduced and its convergence is proved. The restriction...
summary:The technique for accelerating the convergence of the algebraic multigrid method is proposed
An improved convergence bound for the polynomially accelerated two-level method of Brousek et al. [E...
An improved convergence bound for the polynomially accelerated two-level method of Brousek et al. [E...
summary:The smoothed aggregation method has became a widely used tool for solving the linear systems...
summary:We derive the smoothed aggregation two-level method from the variational objective to minimi...
AbstractWe study a class of methods for accelerating the convergence of iterative methods for solvin...
Special Issue in Honor of Piet HemkerInternational audienceWe give a convergence estimate for a Petr...
summary:A variational two-level method in the class of methods with an aggressive coarsening and a m...
Abstract. We prove an abstract convergence estimate for the Algebraic Multigrid Method with prolonga...
Abstract. Substantial e®ort has been focused over the last two decades on developing multi-level ite...
Theme 4 - Simulation et optimisation de systemes complexes. Projet SinusSIGLEAvailable from INIST (F...
Abstract. Many algebraic multilevel methods for solving linear systems assume that the slow-to-conve...
We give a convergence estimate for a Petrov-Galerkin Algebraic Multigrid method. In this method, the...
. With increasing demand for large-scale three-dimensional simulations, iterative methods emerge as ...