AbstractThe method of trilinear aggregating with implicit canceling for the design of fast matrix multiplication (MM) algorithms is revised and is formally presented with the use of Generating Tables and of linear transformations of the problem of MM. It is shown how to derive the exponent of MM below 2.67 even without the use of approximation algorithms
We further develop the group-theoretic approach to fast matrix multiplication introduced by Cohn and...
THIS PAPER HAS BEEN WITHDRAWN. We briefly discuss the error which was made in the original version o...
AbstractIn the last twenty-five years there has been much research into “fast” matrix multiplication...
AbstractThe method of trilinear aggregating with implicit canceling for the design of fast matrix mu...
AbstractA new improvement of author's techniques of trilinear aggregating, uniting and canceling, is...
AbstractThe paper is a systematic survey of recently developed methods for the acceleration of MM, m...
Matrix multiplication (hereafter we use the acronym MM) is among the most fundamental operations of ...
AbstractThe recent progress in the asymptotic acceleration of matrix multiplication and of related m...
The complexity of matrix multiplication (hereafter MM) has been intensively studied since 1969, when...
AbstractWe present several bilinear algorithms for the acceleration of multiplication of n X n matri...
AbstractThe main purpose of this paper is to present a fast matrix multiplication algorithm taken fr...
The exponent of matrix multiplication is the smallest real number ω such that for all ε>0, O(n^(ω+ε)...
AbstractFirst we study asymptotically fast algorithms for rectangular matrix multiplication. We begi...
Fast algorithms for matrix multiplication, namely those that perform asymptotically fewer scalar ope...
Matrix multiplication is a basic operation of linear algebra, and has numerous applications to the t...
We further develop the group-theoretic approach to fast matrix multiplication introduced by Cohn and...
THIS PAPER HAS BEEN WITHDRAWN. We briefly discuss the error which was made in the original version o...
AbstractIn the last twenty-five years there has been much research into “fast” matrix multiplication...
AbstractThe method of trilinear aggregating with implicit canceling for the design of fast matrix mu...
AbstractA new improvement of author's techniques of trilinear aggregating, uniting and canceling, is...
AbstractThe paper is a systematic survey of recently developed methods for the acceleration of MM, m...
Matrix multiplication (hereafter we use the acronym MM) is among the most fundamental operations of ...
AbstractThe recent progress in the asymptotic acceleration of matrix multiplication and of related m...
The complexity of matrix multiplication (hereafter MM) has been intensively studied since 1969, when...
AbstractWe present several bilinear algorithms for the acceleration of multiplication of n X n matri...
AbstractThe main purpose of this paper is to present a fast matrix multiplication algorithm taken fr...
The exponent of matrix multiplication is the smallest real number ω such that for all ε>0, O(n^(ω+ε)...
AbstractFirst we study asymptotically fast algorithms for rectangular matrix multiplication. We begi...
Fast algorithms for matrix multiplication, namely those that perform asymptotically fewer scalar ope...
Matrix multiplication is a basic operation of linear algebra, and has numerous applications to the t...
We further develop the group-theoretic approach to fast matrix multiplication introduced by Cohn and...
THIS PAPER HAS BEEN WITHDRAWN. We briefly discuss the error which was made in the original version o...
AbstractIn the last twenty-five years there has been much research into “fast” matrix multiplication...
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