Abstract. In this paper, we highlight new multigrid solver advances in the Terascale Optimal PDE Simulations (TOPS) project in the Scienti¯c Discovery Through Advanced Computing (SciDAC) program. We discuss two new algebraic multigrid (AMG) developments in TOPS: the adaptive smoothed aggregation method (®SA) and a coarse-grid selection algorithm based on compatible relaxation (CR). The ®SA method is showing promising results in initial studies for Quantum Chromodynamics (QCD) applications. The CR method has the potential to greatly improve the applicability of AMG. 1
We introduce a coarsening algorithm for algebraic multigrid (AMG) based on the concept of compatible...
My past and present research activities consist in proposing and studying efficient numerical method...
The Terascale Optimal PDE Solvers (TOPS) Integrated Software Infrastructure Center (ISIC) was create...
In this paper, we highlight new multigrid solver advances in the Terascale Optimal PDE Simulations (...
In modern large-scale supercomputing applications, Algebraic Multigrid (AMG) is a leading choice for...
In the last two decades, substantial effort has been devoted to solve large systems of linear equati...
Numerical simulations of quantum chromodynamics (QCD) on a lattice require the frequent solution of ...
Algebraic Multiscale (AMS) is a recent development for the construction of efficient linear solvers ...
This report covers the period from Oct. 2002 to Sep. 2004 when Old Dominion University (ODU) was the...
This article has two main objectives: one is to describe some extensions of an adaptive Algebraic Mu...
Algebraic multigrid methods offer the hope that multigrid convergence can be achieved (for at least ...
Solving partial differential equations (PDEs) using analytical techniques is intractable for all but...
Algebraic Multigrid (AMG) solvers are an essential component of many large-scale scientific simulati...
This article has two main objectives: one is to describe some extensions of an adaptive Algebraic Mu...
Abstract. We discuss advantages of using algebraic mul-tigrid based on smoothed aggregation for solv...
We introduce a coarsening algorithm for algebraic multigrid (AMG) based on the concept of compatible...
My past and present research activities consist in proposing and studying efficient numerical method...
The Terascale Optimal PDE Solvers (TOPS) Integrated Software Infrastructure Center (ISIC) was create...
In this paper, we highlight new multigrid solver advances in the Terascale Optimal PDE Simulations (...
In modern large-scale supercomputing applications, Algebraic Multigrid (AMG) is a leading choice for...
In the last two decades, substantial effort has been devoted to solve large systems of linear equati...
Numerical simulations of quantum chromodynamics (QCD) on a lattice require the frequent solution of ...
Algebraic Multiscale (AMS) is a recent development for the construction of efficient linear solvers ...
This report covers the period from Oct. 2002 to Sep. 2004 when Old Dominion University (ODU) was the...
This article has two main objectives: one is to describe some extensions of an adaptive Algebraic Mu...
Algebraic multigrid methods offer the hope that multigrid convergence can be achieved (for at least ...
Solving partial differential equations (PDEs) using analytical techniques is intractable for all but...
Algebraic Multigrid (AMG) solvers are an essential component of many large-scale scientific simulati...
This article has two main objectives: one is to describe some extensions of an adaptive Algebraic Mu...
Abstract. We discuss advantages of using algebraic mul-tigrid based on smoothed aggregation for solv...
We introduce a coarsening algorithm for algebraic multigrid (AMG) based on the concept of compatible...
My past and present research activities consist in proposing and studying efficient numerical method...
The Terascale Optimal PDE Solvers (TOPS) Integrated Software Infrastructure Center (ISIC) was create...