We investigate a parallelization strategy for dense matrix factorization (DMF) algorithms, using OpenMP, that departs from the legacy (or conventional) solution, which simply extracts concurrency from a multi-threaded version of basic linear algebra subroutines (BLAS). The proposed approach is also different from the more sophisticated runtime-based implementations, which decompose the operation into tasks and identify dependencies via directives and runtime support. Instead, our strategy attains high performance by explicitly embedding a static look-ahead technique into the DMF code, in order to overcome the performance bottleneck of the panel factorization, and realizing the trailing update via a cache-aware multi-threaded implementation ...
In this study, we evaluate two task frameworks with dependencies for important application kernels c...
The goal of the LAPACK project is to provide efficient and portable software for dense numerical lin...
International audienceWe discuss efficient shared memory parallelization of sparse matrix computatio...
We investigate a parallelization strategy for dense matrix factorization (DMF) algorithms, using Ope...
Processors with large numbers of cores are becoming commonplace. In order to take advantage of the a...
Processors with large numbers of cores are becoming commonplace. In order to take advantage of the a...
Abstract—Processors with large numbers of cores are becom-ing commonplace. In order to take advantag...
With the emergence of thread-level parallelism as the primary means for continued improvement of per...
Our experimental results showed that block based algorithms for numerically intensive applications a...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
The main goal of this research is to use OpenMP, Posix Threads and Microsoft Parallel Patterns libra...
Dense linear algebra libraries need to cope efficiently with a range of input problem sizes and shap...
In this paper, we investigate how to exploit task-parallelism during the execution of the Cholesky ...
Matrix computations lie at the heart of most scientific computational tasks. The solution of linear ...
In this study, we evaluate two task frameworks with dependencies for important application kernels c...
The goal of the LAPACK project is to provide efficient and portable software for dense numerical lin...
International audienceWe discuss efficient shared memory parallelization of sparse matrix computatio...
We investigate a parallelization strategy for dense matrix factorization (DMF) algorithms, using Ope...
Processors with large numbers of cores are becoming commonplace. In order to take advantage of the a...
Processors with large numbers of cores are becoming commonplace. In order to take advantage of the a...
Abstract—Processors with large numbers of cores are becom-ing commonplace. In order to take advantag...
With the emergence of thread-level parallelism as the primary means for continued improvement of per...
Our experimental results showed that block based algorithms for numerically intensive applications a...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
The main goal of this research is to use OpenMP, Posix Threads and Microsoft Parallel Patterns libra...
Dense linear algebra libraries need to cope efficiently with a range of input problem sizes and shap...
In this paper, we investigate how to exploit task-parallelism during the execution of the Cholesky ...
Matrix computations lie at the heart of most scientific computational tasks. The solution of linear ...
In this study, we evaluate two task frameworks with dependencies for important application kernels c...
The goal of the LAPACK project is to provide efficient and portable software for dense numerical lin...
International audienceWe discuss efficient shared memory parallelization of sparse matrix computatio...