Add to ORKGIn this paper an a posteriori error estimate for hypersingular integral equations is derived by using hierarchical basis techniques. Based on the properties of a two-level additive Schwarz method easily computable local error indicators are obtained. An algorithm for adaptive error control which allows anisotropic refinements of the boundary elements is formulated and numerical results are included
We consider the a posteriori error analysis of hp-discontinuous Galerkin finite element approximatio...
AbstractAn a posteriori error estimator is presented for the boundary element method in a general fr...
Additive Schwarz preconditioners are developed for the h-version of the boundary element method for ...
In this paper an a posteriori error estimate for hypersingular integral equations is derived by ...
The hypersingular integral equation of the first kind equivalently describes screen and Neumann prob...
AbstractIn this paper we give an overview on the definition of finite element spaces for the h-, p-,...
We consider the convergence of adaptive BEM for weakly-singular and hypersingular integral equations...
We present a preconditioning method for the linear systems arising from the boundary element discret...
We study a two-level overlapping additive Schwarz preconditioner for the h-version of the Galerkin b...
In this paper a multiplicative two-level preconditioning algorithm for second order elliptic boundar...
International audienceWe introduce a novel method to compute approximations of integrals over implic...
We consider weakly singular integral equations of the first kind on screens in IR 3 . To obtain ap...
Two-dimensional hypersingular equations over a disc are considered. A spectral method is developed, ...
The article deals with the analysis of Additive Schwarz preconditioners for the h-version of the bou...
We study two-level additive Schwarz preconditioners for the h-p version of the Galerkin boundary ele...
We consider the a posteriori error analysis of hp-discontinuous Galerkin finite element approximatio...
AbstractAn a posteriori error estimator is presented for the boundary element method in a general fr...
Additive Schwarz preconditioners are developed for the h-version of the boundary element method for ...
In this paper an a posteriori error estimate for hypersingular integral equations is derived by ...
The hypersingular integral equation of the first kind equivalently describes screen and Neumann prob...
AbstractIn this paper we give an overview on the definition of finite element spaces for the h-, p-,...
We consider the convergence of adaptive BEM for weakly-singular and hypersingular integral equations...
We present a preconditioning method for the linear systems arising from the boundary element discret...
We study a two-level overlapping additive Schwarz preconditioner for the h-version of the Galerkin b...
In this paper a multiplicative two-level preconditioning algorithm for second order elliptic boundar...
International audienceWe introduce a novel method to compute approximations of integrals over implic...
We consider weakly singular integral equations of the first kind on screens in IR 3 . To obtain ap...
Two-dimensional hypersingular equations over a disc are considered. A spectral method is developed, ...
The article deals with the analysis of Additive Schwarz preconditioners for the h-version of the bou...
We study two-level additive Schwarz preconditioners for the h-p version of the Galerkin boundary ele...
We consider the a posteriori error analysis of hp-discontinuous Galerkin finite element approximatio...
AbstractAn a posteriori error estimator is presented for the boundary element method in a general fr...
Additive Schwarz preconditioners are developed for the h-version of the boundary element method for ...