International audienceWe propose a new algorithm for multiplying dense polynomials with integer coefficients in a parallel fashion, targeting multi-core processor architectures. Complexity estimates and experimental comparisons demonstrate the advantage of this new approach
AbstractSMP-based parallel algorithms and implementationsfor polynomial factoring and GCD are overvi...
Submitted to Journal DMTCSWe revisit a divide-and-conquer algorithm, originally described by Brent a...
We give a new proof of Fürer's bound for the cost of multiplying n-bit integers in the bit complexit...
International audienceWe propose a new algorithm for multiplying dense polynomials with integer coef...
With the advent of hardware accelerator technologies, multi-core processors and GPUs, much effort fo...
With the advent of hardware accelerator technologies, multi-core processors and GPUs, much effort fo...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
We present a high performance algorithm for multiplying sparse distributed polynomials using a multi...
In symbolic computation, polynomial multiplication is a fundamental operation akin to matrix multipl...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
Can post-Schönhage–Strassen multiplication algorithms be competitive in practice for large input siz...
Can post-Schönhage–Strassen multiplication algorithms be competitive in practice for large input siz...
Can post-Schönhage–Strassen multiplication algorithms be competitive in practice for large input siz...
In this article, we study the problem of multiplying two multivariate polynomials which are somewhat...
In this article, we study the problem of multiplying two multivariate polynomials which are somewhat...
AbstractSMP-based parallel algorithms and implementationsfor polynomial factoring and GCD are overvi...
Submitted to Journal DMTCSWe revisit a divide-and-conquer algorithm, originally described by Brent a...
We give a new proof of Fürer's bound for the cost of multiplying n-bit integers in the bit complexit...
International audienceWe propose a new algorithm for multiplying dense polynomials with integer coef...
With the advent of hardware accelerator technologies, multi-core processors and GPUs, much effort fo...
With the advent of hardware accelerator technologies, multi-core processors and GPUs, much effort fo...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
We present a high performance algorithm for multiplying sparse distributed polynomials using a multi...
In symbolic computation, polynomial multiplication is a fundamental operation akin to matrix multipl...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
Can post-Schönhage–Strassen multiplication algorithms be competitive in practice for large input siz...
Can post-Schönhage–Strassen multiplication algorithms be competitive in practice for large input siz...
Can post-Schönhage–Strassen multiplication algorithms be competitive in practice for large input siz...
In this article, we study the problem of multiplying two multivariate polynomials which are somewhat...
In this article, we study the problem of multiplying two multivariate polynomials which are somewhat...
AbstractSMP-based parallel algorithms and implementationsfor polynomial factoring and GCD are overvi...
Submitted to Journal DMTCSWe revisit a divide-and-conquer algorithm, originally described by Brent a...
We give a new proof of Fürer's bound for the cost of multiplying n-bit integers in the bit complexit...