AbstractIn this article, we present a fast algorithm for matrix multiplication optimized for recent multicore architectures. The implementation exploits different methodologies from parallel programming, like recursive decomposition, efficient low-level implementations of basic blocks, software prefetching, and task scheduling resulting in a multilevel algorithm with adaptive features. Measurements on different systems and comparisons with GotoBLAS, Intel Math Kernel Library (IMKL), and AMD Core Math Library (AMCL) show that the matrix implementation presented has a very high efficiency
Abstract. Traditional parallel programming methodologies for improv-ing performance assume cache-bas...
A number of parallel formulations of dense matrix multiplication algorithm have been developed. For ...
This thesis describes novel techniques and test implementations for optimizing numerically intensive...
AbstractIn this article, we present a fast algorithm for matrix multiplication optimized for recent ...
International audienceIn this paper, a new methodology for computing the Dense Matrix Vector Multipl...
Abstract. Moore’s Law suggests that the number of processing cores on a single chip increases expone...
Submitted for publication to IEEE TPDS The performance of both serial and parallel implementations o...
Many fast algorithms in arithmetic complexity have hierarchical or recursive structures that make ef...
Matrix-matrix multiplication is one of the core computations in many algorithms from scientific comp...
Out-of-core implementations of algorithms for dense matrix computations have traditionally focused o...
Strassen’s matrix multiplication reduces the computational cost of multiplying matrices of size n × ...
This Master Thesis examines if a matrix multiplication program that combines the two efficiency stra...
The algorithm of multiplication of matrices of Dekel, Nassimi and Sahani or Hypercube is analysed, m...
AbstractThis paper presents an efficient parallel implementation of matrix multiplication on three p...
We are presenting a new method and algorithm for solving several common problems of linear algebra a...
Abstract. Traditional parallel programming methodologies for improv-ing performance assume cache-bas...
A number of parallel formulations of dense matrix multiplication algorithm have been developed. For ...
This thesis describes novel techniques and test implementations for optimizing numerically intensive...
AbstractIn this article, we present a fast algorithm for matrix multiplication optimized for recent ...
International audienceIn this paper, a new methodology for computing the Dense Matrix Vector Multipl...
Abstract. Moore’s Law suggests that the number of processing cores on a single chip increases expone...
Submitted for publication to IEEE TPDS The performance of both serial and parallel implementations o...
Many fast algorithms in arithmetic complexity have hierarchical or recursive structures that make ef...
Matrix-matrix multiplication is one of the core computations in many algorithms from scientific comp...
Out-of-core implementations of algorithms for dense matrix computations have traditionally focused o...
Strassen’s matrix multiplication reduces the computational cost of multiplying matrices of size n × ...
This Master Thesis examines if a matrix multiplication program that combines the two efficiency stra...
The algorithm of multiplication of matrices of Dekel, Nassimi and Sahani or Hypercube is analysed, m...
AbstractThis paper presents an efficient parallel implementation of matrix multiplication on three p...
We are presenting a new method and algorithm for solving several common problems of linear algebra a...
Abstract. Traditional parallel programming methodologies for improv-ing performance assume cache-bas...
A number of parallel formulations of dense matrix multiplication algorithm have been developed. For ...
This thesis describes novel techniques and test implementations for optimizing numerically intensive...