The Schwarz method refers to a general methodology, based on the idea of divide-and-conquer, for solving the systems of linear algebraic equations resulting from numerical dis-cretizations of partial differential equations. In the past fifteen years extensive research has been done on the method to solve different types of algebraic systems which arise from var
Additive Schwarz is a powerful preconditioner used in conjuction with Krylov subspace methods (e.g.,...
We investigate multilevel Schwarz domain decomposition preconditioners, to efficiently solve linear ...
In the classical Schwarz framework for conforming approximations of nonsymmetric and indefinite prob...
Summary. We present a two-level non-overlapping additive Schwarz method for Discontinuous Galerkin a...
We propose and study some new additive, two-level non-overlapping Schwarz preconditioners for the s...
We propose and analyze overlapping two-level additive Schwarz preconditioners for the local disconti...
Summary. We present a class of Schwarz preconditioners for discontinuous Galerkin approximations of ...
We present a class of Schwarz preconditioners for discontinuous Galerkin approximations of elliptic ...
This thesis is conducted in the field of numerical analysis which is part of applied mathematics. Mo...
In recent years, domain decomposition (DD) techniques have been extensively used to solve efficientl...
We present a two-level non-overlapping additive Schwarz method for Discontinuous Calerkin approximat...
More than 100 years ago, H. A. Schwarz formulated a method to prove the existence of harmonic funct...
The application of the techniques of domain decomposition to construct effective preconditioners for...
We study overlapping additive Schwarz preconditioners for the Galerkin boundary element method when ...
In this paper we introduce and analyze some non-overlapping multiplicative Schwarz methods for disco...
Additive Schwarz is a powerful preconditioner used in conjuction with Krylov subspace methods (e.g.,...
We investigate multilevel Schwarz domain decomposition preconditioners, to efficiently solve linear ...
In the classical Schwarz framework for conforming approximations of nonsymmetric and indefinite prob...
Summary. We present a two-level non-overlapping additive Schwarz method for Discontinuous Galerkin a...
We propose and study some new additive, two-level non-overlapping Schwarz preconditioners for the s...
We propose and analyze overlapping two-level additive Schwarz preconditioners for the local disconti...
Summary. We present a class of Schwarz preconditioners for discontinuous Galerkin approximations of ...
We present a class of Schwarz preconditioners for discontinuous Galerkin approximations of elliptic ...
This thesis is conducted in the field of numerical analysis which is part of applied mathematics. Mo...
In recent years, domain decomposition (DD) techniques have been extensively used to solve efficientl...
We present a two-level non-overlapping additive Schwarz method for Discontinuous Calerkin approximat...
More than 100 years ago, H. A. Schwarz formulated a method to prove the existence of harmonic funct...
The application of the techniques of domain decomposition to construct effective preconditioners for...
We study overlapping additive Schwarz preconditioners for the Galerkin boundary element method when ...
In this paper we introduce and analyze some non-overlapping multiplicative Schwarz methods for disco...
Additive Schwarz is a powerful preconditioner used in conjuction with Krylov subspace methods (e.g.,...
We investigate multilevel Schwarz domain decomposition preconditioners, to efficiently solve linear ...
In the classical Schwarz framework for conforming approximations of nonsymmetric and indefinite prob...