Abstract—The authors consider the use of the parallel iterative methods for solving large sparse linear equation systems resulting from Markov chains—on a computer cluster. A combination of Jacobi and Gauss-Seidel iterative methods is examined in a parallel version. Some results of experiments for sparse systems with over 3 × 107 equations and about 2 × 108 nonzeros which we obtained from a Markovian model of a congestion control mechanism are reported. I
Ever-increasing core counts create the need to develop parallel algorithms that avoid closely- coupl...
The main objective of this research is to study the performance of distributed solvers for large spa...
Iterative methods for solving large sparse systems of linear equations are widely used in many HPC a...
This paper presents a parallelization strategy in heterogeneous clusters of the Gauss-Seidel’s metho...
In this paper, parallel algorithms suitable for the iterative solution of large sets of linear equat...
In this paper a distributed iterative GMRES algorithm for solving huge and sparse linear systems (th...
AbstractThe solution of linear systems continues to play an important role in scientific computing. ...
In this thesis we are concerned with iterative parallel algorithms for solving finite difference eq...
Paper at the Parallel Computing Conf. Verona (IT) Sep 1988Available from British Library Document Su...
International audienceIn this paper, we present, evaluate and analyse the performance of parallel sy...
In this review paper, we consider some important developments and trends in algorithm design for t...
International audienceThe Gauss-Seidel method is very efficient for solving problems such as tightly...
This dissertation deals mainly with the design, implementation, and analysis of efficient iterative ...
The article considers the effectiveness of various methods used to solve systems of linear equations...
Ever-increasing core counts create the need to develop parallel algorithms that avoid closely-couple...
Ever-increasing core counts create the need to develop parallel algorithms that avoid closely- coupl...
The main objective of this research is to study the performance of distributed solvers for large spa...
Iterative methods for solving large sparse systems of linear equations are widely used in many HPC a...
This paper presents a parallelization strategy in heterogeneous clusters of the Gauss-Seidel’s metho...
In this paper, parallel algorithms suitable for the iterative solution of large sets of linear equat...
In this paper a distributed iterative GMRES algorithm for solving huge and sparse linear systems (th...
AbstractThe solution of linear systems continues to play an important role in scientific computing. ...
In this thesis we are concerned with iterative parallel algorithms for solving finite difference eq...
Paper at the Parallel Computing Conf. Verona (IT) Sep 1988Available from British Library Document Su...
International audienceIn this paper, we present, evaluate and analyse the performance of parallel sy...
In this review paper, we consider some important developments and trends in algorithm design for t...
International audienceThe Gauss-Seidel method is very efficient for solving problems such as tightly...
This dissertation deals mainly with the design, implementation, and analysis of efficient iterative ...
The article considers the effectiveness of various methods used to solve systems of linear equations...
Ever-increasing core counts create the need to develop parallel algorithms that avoid closely-couple...
Ever-increasing core counts create the need to develop parallel algorithms that avoid closely- coupl...
The main objective of this research is to study the performance of distributed solvers for large spa...
Iterative methods for solving large sparse systems of linear equations are widely used in many HPC a...