We describe some extensions to Parallel Sparse BLAS (PSBLAS), a library of routines providing basic Linear Algebra operations needed to build iterative sparse linear system solvers on distributed-memory parallel computers. We focus on the implementation of parallel Additive Schwarz preconditioners, widely used in the solution of linear systems arising from a variety of applications. We report a performance analysis of these PSBLAS-based preconditioners on test cases arising from automotive engine simulations. We also make a comparison with equivalent software from the well-known PETSc library
Solving large-scale systems of linear equations [] { } {}bxA = is one of the most expensive and cr...
Cette thèse traite d une nouvelle classe de préconditionneurs qui ont pour but d accélérer la résolu...
The efficient parallel solution to large sparse linear systems of equations Ax = b is a central issu...
We describe some extensions to Parallel Sparse BLAS (PSBLAS), a library of routines providing basic ...
We describe some extensions to Parallel Sparse BLAS (PSBLAS), a library of routines providing basic ...
Design and implementation issues that concern the development of a package of parallel algebraic two...
Design and implementation issues that concern the development of a package of parallel algebraic two...
Many computationally intensive problems in engineering and science give rise to the solution of larg...
We present a package of parallel preconditioners which implements one-level and two-level Domain Dec...
. We introduce some cheaper and faster variants of the classical additive Schwarz preconditioner (AS...
Abstract. In this paper, we develop, study and implement a restricted additive Schwarz (RAS) precond...
In this review paper, we consider some important developments and trends in algorithm design for t...
Abstract. We introduce some cheaper and faster variants of the classical additive Schwarz pre-condit...
We review current methods for preconditioning systems of equations for their solution using iterativ...
MLD2P4 (MultiLevel Domain Decomposition Parallel Preconditioners Package based on PSBLAS) provides p...
Solving large-scale systems of linear equations [] { } {}bxA = is one of the most expensive and cr...
Cette thèse traite d une nouvelle classe de préconditionneurs qui ont pour but d accélérer la résolu...
The efficient parallel solution to large sparse linear systems of equations Ax = b is a central issu...
We describe some extensions to Parallel Sparse BLAS (PSBLAS), a library of routines providing basic ...
We describe some extensions to Parallel Sparse BLAS (PSBLAS), a library of routines providing basic ...
Design and implementation issues that concern the development of a package of parallel algebraic two...
Design and implementation issues that concern the development of a package of parallel algebraic two...
Many computationally intensive problems in engineering and science give rise to the solution of larg...
We present a package of parallel preconditioners which implements one-level and two-level Domain Dec...
. We introduce some cheaper and faster variants of the classical additive Schwarz preconditioner (AS...
Abstract. In this paper, we develop, study and implement a restricted additive Schwarz (RAS) precond...
In this review paper, we consider some important developments and trends in algorithm design for t...
Abstract. We introduce some cheaper and faster variants of the classical additive Schwarz pre-condit...
We review current methods for preconditioning systems of equations for their solution using iterativ...
MLD2P4 (MultiLevel Domain Decomposition Parallel Preconditioners Package based on PSBLAS) provides p...
Solving large-scale systems of linear equations [] { } {}bxA = is one of the most expensive and cr...
Cette thèse traite d une nouvelle classe de préconditionneurs qui ont pour but d accélérer la résolu...
The efficient parallel solution to large sparse linear systems of equations Ax = b is a central issu...