We present a stream algorithm for the Singular-Value Decomposition (SVD) of an M ×N matrix A. Our algorithm trades speed of numerical convergence for parallelism, and derives from a one-sided, cyclic-by-rows Hestenes SVD. Experimental results show that we can create O(M) parallelism, at the expense of increasing the computational work by less than a factor of about 2. Our algorithm qualifies as a stream algorithm in that it requires no more than a small, bounded amount of local storage per processor and its compute efficiency approaches an optimal 100 % asymptotically for large numbers of processors and appropriate problem sizes
The goal of this survey is to give a view of the state-of-the-art of computing the Singular Value De...
We propose a systolic architecture for computing a singular value decomposition of an m x n matrix,...
In this paper we compare several implementations of Kogbetliantz's algorithm for computing the SVD o...
We present a stream algorithm for the Singular-Value Decomposition (SVD) of anM X N matrix A. Our al...
AbstractThis paper reports several parallel singular value decomposition (SVD) algorithms on the hyp...
We describe a new Jacobi ordering for parallel computation of SVD problems. The ordering uses the hi...
The singular value decomposition (SVD) is a fundamental matrix decomposition in linear algebra. It i...
Singular value decomposition (SVD) is used in many applications such as real-time signal processing ...
We describe three new Jacobi orderings for parallel computation of SVD problems on tree architecture...
We describe three new Jacobi orderings for parallel computation of SVD problems on tree architecture...
Abstract. Approximation of matrices using the Singular Value Decom-position (SVD) plays a central ro...
If the columns of a matrix are orthonormal and it is partitioned into a 2-by-1 block matrix, then t...
We shall consider a form of matrix factorization known as singular value decomposition (SVD) that is...
Abstract-As a useful tool for dimensionality reduction, Singular Value Decomposition (SVD) plays an ...
The singular values of a matrix are conventionally computed using either the bidiagonalization algo...
The goal of this survey is to give a view of the state-of-the-art of computing the Singular Value De...
We propose a systolic architecture for computing a singular value decomposition of an m x n matrix,...
In this paper we compare several implementations of Kogbetliantz's algorithm for computing the SVD o...
We present a stream algorithm for the Singular-Value Decomposition (SVD) of anM X N matrix A. Our al...
AbstractThis paper reports several parallel singular value decomposition (SVD) algorithms on the hyp...
We describe a new Jacobi ordering for parallel computation of SVD problems. The ordering uses the hi...
The singular value decomposition (SVD) is a fundamental matrix decomposition in linear algebra. It i...
Singular value decomposition (SVD) is used in many applications such as real-time signal processing ...
We describe three new Jacobi orderings for parallel computation of SVD problems on tree architecture...
We describe three new Jacobi orderings for parallel computation of SVD problems on tree architecture...
Abstract. Approximation of matrices using the Singular Value Decom-position (SVD) plays a central ro...
If the columns of a matrix are orthonormal and it is partitioned into a 2-by-1 block matrix, then t...
We shall consider a form of matrix factorization known as singular value decomposition (SVD) that is...
Abstract-As a useful tool for dimensionality reduction, Singular Value Decomposition (SVD) plays an ...
The singular values of a matrix are conventionally computed using either the bidiagonalization algo...
The goal of this survey is to give a view of the state-of-the-art of computing the Singular Value De...
We propose a systolic architecture for computing a singular value decomposition of an m x n matrix,...
In this paper we compare several implementations of Kogbetliantz's algorithm for computing the SVD o...