This paper describes the design and implementation of three core factorization routines--LU, QR and Cholesky--included in the out-of-core extension of ScaLAPACK. These routines allow the factorization and solution of a dense system that is too large to fit entirely in physical memory. An image of the full matrix is maintained on disk and the factorization routines transfer sub-matrices into memory. The left-looking column-oriented variant of the factorization algorithm is implemented to reduce the disk I/O traffic. The routines are implemented using a portable I/O interface and utilize high performance ScaLAPACK factorization routines as in-core computational kernels. The authors present the details of the implementation for the out-of-core...
Due to the evolution of massively parallel computers towards deeper levels of parallelism and memory...
Matrix factorization (or often called decomposition) is a frequently used kernel in a large number o...
International audienceAs multicore systems continue to gain ground in the high‐performance computing...
This article discusses the core factorization routines included in the ScaLAPACK library. These rout...
This paper considers key ideas in the design of out-of-core dense LU factorization routines. A left...
AbstractThis paper considers key ideas in the design of out-of-core dense LU factorization routines....
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
This paper discusses the design and the implementation of the LU factorization routines included in ...
AbstractThis paper describes our progressindeveloping softwarefor performing parallelLUfactorization...
This paper presents some works on the LU factorization from the ScaLAPACK library. First, a complexi...
International audienceAs multicore systems continue to gain ground in the high performance computing...
We present an out-of-core sparse nonsymmetric LU-factorization algorithm with partial pivoting. We h...
The bottleneck of most data analyzing systems, signal processing systems, and intensive computing sy...
The solution of dense systems of linear equations is at the heart of numerical computations. Such sy...
In this paper, we describe the design and implementation of the Platform Independent Parallel Solver...
Due to the evolution of massively parallel computers towards deeper levels of parallelism and memory...
Matrix factorization (or often called decomposition) is a frequently used kernel in a large number o...
International audienceAs multicore systems continue to gain ground in the high‐performance computing...
This article discusses the core factorization routines included in the ScaLAPACK library. These rout...
This paper considers key ideas in the design of out-of-core dense LU factorization routines. A left...
AbstractThis paper considers key ideas in the design of out-of-core dense LU factorization routines....
This paper discusses the scalability of Cholesky, LU, and QR factorization routines on MIMD distribu...
This paper discusses the design and the implementation of the LU factorization routines included in ...
AbstractThis paper describes our progressindeveloping softwarefor performing parallelLUfactorization...
This paper presents some works on the LU factorization from the ScaLAPACK library. First, a complexi...
International audienceAs multicore systems continue to gain ground in the high performance computing...
We present an out-of-core sparse nonsymmetric LU-factorization algorithm with partial pivoting. We h...
The bottleneck of most data analyzing systems, signal processing systems, and intensive computing sy...
The solution of dense systems of linear equations is at the heart of numerical computations. Such sy...
In this paper, we describe the design and implementation of the Platform Independent Parallel Solver...
Due to the evolution of massively parallel computers towards deeper levels of parallelism and memory...
Matrix factorization (or often called decomposition) is a frequently used kernel in a large number o...
International audienceAs multicore systems continue to gain ground in the high‐performance computing...