International audienceIn basin and reservoir simulations, the most expensive and time consuming phase is solving systems of linear equations using Krylov subspace methods such as BiCGStab. For this reason, we explore the possibility of using communication avoiding Krylov subspace methods (s-step BiCGStab), that speedup of the convergence time on modern-day architectures, by restructuring the algorithms to reduce communication. We introduce some variants of s-step BiCGStab with better numerical stability for the targeted systems.Méthodes s‐step BiCGStab appliquées en Géosciences — Dans les simulateurs d'écoulement en milieu poreux, comme les simulateurs de réservoir et de bassin, la résolution de système linéaire constitue l'étape la plus co...
Summarization: The problem addressed herein is the efficient management of the Grid/Cluster intense ...
A number of different multiscale methods have been developed as a robust alternative to upscaling an...
Talk overview • Coarse grid solver (“bottom solver”) often the bottleneck in geometric multigrid met...
International audienceIn basin and reservoir simulations, the most expensive and time consuming phas...
ML(n)BiCGStab is a Krylov subspace method for the solution of large, sparse and non-symmetric linear...
Geometric multigrid solvers within adaptive mesh refinement (AMR) applications often reach a point w...
Krylov subspace methods are commonly used iterative methods for solving largesparse linear systems. ...
International audienceKrylov subspace methods are commonly used iterative methods for solving large ...
Parallel implementations of Krylov subspace methods often help to accelerate the procedure of findin...
The performance of an algorithm on any architecture is dependent on the processing unit’s speed for ...
[[abstract]]Poor convergence behavior is usually encountered when numerical computations on turbulen...
Abstract: We are principally concerned with the solution of large sparse systems of linear equations...
AbstractA new reordered formulation of the preconditioned BiCGStab iterative method for the system o...
In this paper, the influence of errors which arise in matrix multiplications on the accuracy of appr...
Advancements in the field of high-performance scientific computing are necessary to address the most...
Summarization: The problem addressed herein is the efficient management of the Grid/Cluster intense ...
A number of different multiscale methods have been developed as a robust alternative to upscaling an...
Talk overview • Coarse grid solver (“bottom solver”) often the bottleneck in geometric multigrid met...
International audienceIn basin and reservoir simulations, the most expensive and time consuming phas...
ML(n)BiCGStab is a Krylov subspace method for the solution of large, sparse and non-symmetric linear...
Geometric multigrid solvers within adaptive mesh refinement (AMR) applications often reach a point w...
Krylov subspace methods are commonly used iterative methods for solving largesparse linear systems. ...
International audienceKrylov subspace methods are commonly used iterative methods for solving large ...
Parallel implementations of Krylov subspace methods often help to accelerate the procedure of findin...
The performance of an algorithm on any architecture is dependent on the processing unit’s speed for ...
[[abstract]]Poor convergence behavior is usually encountered when numerical computations on turbulen...
Abstract: We are principally concerned with the solution of large sparse systems of linear equations...
AbstractA new reordered formulation of the preconditioned BiCGStab iterative method for the system o...
In this paper, the influence of errors which arise in matrix multiplications on the accuracy of appr...
Advancements in the field of high-performance scientific computing are necessary to address the most...
Summarization: The problem addressed herein is the efficient management of the Grid/Cluster intense ...
A number of different multiscale methods have been developed as a robust alternative to upscaling an...
Talk overview • Coarse grid solver (“bottom solver”) often the bottleneck in geometric multigrid met...