AbstractWe give a constant α > 0.294 and, for any ε > 0, an algorithm for multiplying anN×Nmatrix by anN×Nαmatrix with complexityO(N2 + ε)
AbstractWe prove a lower bound of 2mn+2n−m−2 for the bilinear complexity of the multiplication of n×...
The Strassen algorithm for multiplying 2 x 2 matrices requires seven multiplications and 18 addition...
AbstractThe method of trilinear aggregating with implicit canceling for the design of fast matrix mu...
AbstractFirst we study asymptotically fast algorithms for rectangular matrix multiplication. We begi...
It is widely known that the lower bound for the algorithmic complexity of square matrix multiplicati...
AbstractIn the last twenty-five years there has been much research into “fast” matrix multiplication...
The evaluation of the product of two matrices can be very computationally expensive. The multiplica...
AbstractThe number of essential multiplications required to multiply matrices of size N×N and N×Nx i...
These notes are based on a lecture given at the Toronto Student Seminar on February 2, 2012. The mat...
Matrix multiplication (hereafter we use the acronym MM) is among the most fundamental operations of ...
AbstractThis paper develops optimal algorithms to multiply an n × n symmetric tridiagonal matrix by:...
AbstractThe complexity of matrix multiplication has attracted a lot of attention in the last forty y...
The exponent of matrix multiplication is the smallest real number ω such that for all ε>0, O(n^(ω+ε)...
Matrix multiplication is commonly used in scientific computation. Given matrices A = (aij ) of size ...
The Strassen algorithm for multiplying $2 \times 2$ matrices requires seven multiplications and 18 ...
AbstractWe prove a lower bound of 2mn+2n−m−2 for the bilinear complexity of the multiplication of n×...
The Strassen algorithm for multiplying 2 x 2 matrices requires seven multiplications and 18 addition...
AbstractThe method of trilinear aggregating with implicit canceling for the design of fast matrix mu...
AbstractFirst we study asymptotically fast algorithms for rectangular matrix multiplication. We begi...
It is widely known that the lower bound for the algorithmic complexity of square matrix multiplicati...
AbstractIn the last twenty-five years there has been much research into “fast” matrix multiplication...
The evaluation of the product of two matrices can be very computationally expensive. The multiplica...
AbstractThe number of essential multiplications required to multiply matrices of size N×N and N×Nx i...
These notes are based on a lecture given at the Toronto Student Seminar on February 2, 2012. The mat...
Matrix multiplication (hereafter we use the acronym MM) is among the most fundamental operations of ...
AbstractThis paper develops optimal algorithms to multiply an n × n symmetric tridiagonal matrix by:...
AbstractThe complexity of matrix multiplication has attracted a lot of attention in the last forty y...
The exponent of matrix multiplication is the smallest real number ω such that for all ε>0, O(n^(ω+ε)...
Matrix multiplication is commonly used in scientific computation. Given matrices A = (aij ) of size ...
The Strassen algorithm for multiplying $2 \times 2$ matrices requires seven multiplications and 18 ...
AbstractWe prove a lower bound of 2mn+2n−m−2 for the bilinear complexity of the multiplication of n×...
The Strassen algorithm for multiplying 2 x 2 matrices requires seven multiplications and 18 addition...
AbstractThe method of trilinear aggregating with implicit canceling for the design of fast matrix mu...
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