AbstractBini’s approximate formula (or border rank) for matrix multiplicationachieves a better complexity than Strassen’s matrix multiplication formula.We show a novel way to use the approximate formula in the special casewhere the ring is Z/pZ. Besides, we show an implementation à la FFLAS– FFPACK [4] where p is a word-size modulo, that improves on state-of-the-artZ/pZ matrix multiplication implementations
AbstractWe present several bilinear algorithms for the acceleration of multiplication of n X n matri...
AbstractThe paper is a systematic survey of recently developed methods for the acceleration of MM, m...
This electronic version was submitted by the student author. The certified thesis is available in th...
International audienceBini–Capovani–Lotti–Romani approximate formula (or border rank) for matrix mul...
Matrix multiplication is commonly used in scientific computation. Given matrices A = (aij ) of size ...
AbstractThe action of commutativity and approximation is analyzed for some problems in Computational...
By Prof. Anderson’s guidance, I’ve implemented an algorithm that can reduce the computational comple...
AbstractThe complexity of matrix multiplication has attracted a lot of attention in the last forty y...
The complexity of matrix multiplication (hereafter MM) has been intensively studied since 1969, when...
Matrix multiplication is a basic operation of linear algebra, and has numerous applications to the t...
AbstractThe approximate evaluation with a given precision of matrix and polynomial products is perfo...
(eng) We study the link between the complexity of polynomial matrix multiplication and the complexit...
AbstractWe consider the computational complexity of some problems dealing with matrix rank. Let E, S...
We study the -rank of a real matrix A, defined for any > 0 as the minimum rank over matrices that...
AbstractThe operation of multiplication of a vector by a matrix can be represented by a computationa...
AbstractWe present several bilinear algorithms for the acceleration of multiplication of n X n matri...
AbstractThe paper is a systematic survey of recently developed methods for the acceleration of MM, m...
This electronic version was submitted by the student author. The certified thesis is available in th...
International audienceBini–Capovani–Lotti–Romani approximate formula (or border rank) for matrix mul...
Matrix multiplication is commonly used in scientific computation. Given matrices A = (aij ) of size ...
AbstractThe action of commutativity and approximation is analyzed for some problems in Computational...
By Prof. Anderson’s guidance, I’ve implemented an algorithm that can reduce the computational comple...
AbstractThe complexity of matrix multiplication has attracted a lot of attention in the last forty y...
The complexity of matrix multiplication (hereafter MM) has been intensively studied since 1969, when...
Matrix multiplication is a basic operation of linear algebra, and has numerous applications to the t...
AbstractThe approximate evaluation with a given precision of matrix and polynomial products is perfo...
(eng) We study the link between the complexity of polynomial matrix multiplication and the complexit...
AbstractWe consider the computational complexity of some problems dealing with matrix rank. Let E, S...
We study the -rank of a real matrix A, defined for any > 0 as the minimum rank over matrices that...
AbstractThe operation of multiplication of a vector by a matrix can be represented by a computationa...
AbstractWe present several bilinear algorithms for the acceleration of multiplication of n X n matri...
AbstractThe paper is a systematic survey of recently developed methods for the acceleration of MM, m...
This electronic version was submitted by the student author. The certified thesis is available in th...