A methodology to transform dense to band matrices is presented in this paper. This transformation, is accomplished by triangular blocks partitioning, and allows the implementation of solutions to problems with any given size, by means of contraflow systolic arrays, originally proposed by H.T. Kung. Matrix-vector and matrix-matrix multiplications are the operations considered here.The proposed transformations allow the optimal utilization of processing elements (PEs) of the systolic array when dense matrix are operated. Every computation is made inside the array by using adequate feedback. The feedback delay time depends only on the systolic array size.Peer ReviewedPostprint (published version
The systolic array research was pioneered by H. T. Kung and C. E. Leiserson. Systolic arrays are spe...
The systolic array research was pioneered by H. T. Kung and C. E. Leiserson. Systolic arrays are spe...
AbstractThis paper considers the multiplication of matrix A = (aik)n × n by vector b = (bk)n × 1 on ...
A methodology to transform dense to band matrices is presented in this paper. This transformation, i...
A methodology to transform dense to band matrices is presented in this paper. This transformation, i...
This work was supported by the Ministery of Education of Spain (CAYCIT) under Grant Number 2906-83 C...
This work was supported by the Ministery of Education of Spain (CAYCIT) under Grant Number 2906-83 C...
This work was supported by the Ministery of Education of Spain (CAYCIT) under Grant Number 2906-83 C...
This work was supported by Ministery of Education of Spain (CAICYT) under Grant Number 2906-83 C03-0...
We consider systolic arrays for matrix computations involving complex elements, and show that in cer...
In this thesis, we propose a new systolic architecture which is based on the Faddeev\u27s algorithm....
The goal of the research is the establishment of a formal methodology to develop computational struc...
AbstractFor an arbitrary n × n matrix A and an n × 1 column vector b, we present a systolic algorith...
AbstractFor an arbitrary n × n matrix A and an n × 1 column vector b, we present a systolic algorith...
AbstractThe objective of this paper is to provide a systematic methodology for the design of space-t...
The systolic array research was pioneered by H. T. Kung and C. E. Leiserson. Systolic arrays are spe...
The systolic array research was pioneered by H. T. Kung and C. E. Leiserson. Systolic arrays are spe...
AbstractThis paper considers the multiplication of matrix A = (aik)n × n by vector b = (bk)n × 1 on ...
A methodology to transform dense to band matrices is presented in this paper. This transformation, i...
A methodology to transform dense to band matrices is presented in this paper. This transformation, i...
This work was supported by the Ministery of Education of Spain (CAYCIT) under Grant Number 2906-83 C...
This work was supported by the Ministery of Education of Spain (CAYCIT) under Grant Number 2906-83 C...
This work was supported by the Ministery of Education of Spain (CAYCIT) under Grant Number 2906-83 C...
This work was supported by Ministery of Education of Spain (CAICYT) under Grant Number 2906-83 C03-0...
We consider systolic arrays for matrix computations involving complex elements, and show that in cer...
In this thesis, we propose a new systolic architecture which is based on the Faddeev\u27s algorithm....
The goal of the research is the establishment of a formal methodology to develop computational struc...
AbstractFor an arbitrary n × n matrix A and an n × 1 column vector b, we present a systolic algorith...
AbstractFor an arbitrary n × n matrix A and an n × 1 column vector b, we present a systolic algorith...
AbstractThe objective of this paper is to provide a systematic methodology for the design of space-t...
The systolic array research was pioneered by H. T. Kung and C. E. Leiserson. Systolic arrays are spe...
The systolic array research was pioneered by H. T. Kung and C. E. Leiserson. Systolic arrays are spe...
AbstractThis paper considers the multiplication of matrix A = (aik)n × n by vector b = (bk)n × 1 on ...