In this paper we analyze the implementation of some bidiagonal solvers on a SGI Shared Memory Multiprocessor (SMM) Power Challenge. The objective of the work is to understand how the different levels of parallelism offered by present SMMs (i.e. coarse grain and fine grain) can be used adequately by library programmers on algorithms for structured linear systems. In particular, we analyze the sequential Gaussian Elimination and the parallel Divide and Conquer and R-Cyclic Reduction algorithms. On one side, we analyze the parallelism at a coarse level and show that the synchronization and parallelization techniques offered by the computer behave poorly. On the other side, at a fine grain level, we show that a knowledge of Software Pipelining ...
This paper discusses the design of linear algebra libraries for high performance computers. Particul...
AbstractThis paper discusses a methodology for easily and efficiently parallelizing sequential algor...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
We investigate the efficient iterative solution of large-scale sparse linear systems on shared-memor...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
Software overheads can be a significant cause of performance degradation in parallel numerical libra...
This paper provides an introduction to algorithms for fundamental linear algebra problems on various...
Software overheads can be a significant cause of performance degradation in parallel numerical libra...
This paper discusses the design of linear algebra libraries for high performance computers. Particul...
AbstractThis paper discusses a methodology for easily and efficiently parallelizing sequential algor...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
We investigate the efficient iterative solution of large-scale sparse linear systems on shared-memor...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
International audienceIn this paper, we focus on a distributed and parallel programming paradigm for...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
Software overheads can be a significant cause of performance degradation in parallel numerical libra...
This paper provides an introduction to algorithms for fundamental linear algebra problems on various...
Software overheads can be a significant cause of performance degradation in parallel numerical libra...
This paper discusses the design of linear algebra libraries for high performance computers. Particul...
AbstractThis paper discusses a methodology for easily and efficiently parallelizing sequential algor...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...