Polynomial multiplication is as close to any problem comes to being “classical” in the field of computer algebra. Elementary arithmetic on polynomials with coefficients in an arbitrary domain is one of the basic primitives supplied by any computer algebra or symbolic computation software
Efficient arithmetic over finite fields has high relevance both in hardware and software implementat...
The research presented focuses on optimization of polynomials using algebraic manipulations at the h...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
Finding the product of two polynomials is an essential and basic prob-lem in computer algebra. While...
The general context The multiplication of polynomials is a primitive widely used in computer algebra...
AbstractFinding the product of two polynomials is an essential and basic problem in computer algebra...
International audienceThe Basic Polynomial Algebra Subprograms (BPAS) provides arithmetic operations...
In recent years a number of algorithms have been designed for the "inverse" computational ...
In traditional computer algebra on polynomials, we have assumed that the coefficients of polynomials...
There are discussed implementational aspects of the special-purpose computer algebra system FELIX de...
International audienceAlgebra and number theory have always been counted among the most beautiful ma...
AbstractComputing the coefficients of the characteristic polynomial is about as hard as matrix multi...
MSP-268 - Integrating Symbolic and Numeric Computations: Algorithms and Software I-IIInternational a...
There are discussed implementational aspects of the special-purpose computer algebra system FELIX de...
The aim of this paper is to describe two new factorization algorithms for polynomials. The first fac...
Efficient arithmetic over finite fields has high relevance both in hardware and software implementat...
The research presented focuses on optimization of polynomials using algebraic manipulations at the h...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
Finding the product of two polynomials is an essential and basic prob-lem in computer algebra. While...
The general context The multiplication of polynomials is a primitive widely used in computer algebra...
AbstractFinding the product of two polynomials is an essential and basic problem in computer algebra...
International audienceThe Basic Polynomial Algebra Subprograms (BPAS) provides arithmetic operations...
In recent years a number of algorithms have been designed for the "inverse" computational ...
In traditional computer algebra on polynomials, we have assumed that the coefficients of polynomials...
There are discussed implementational aspects of the special-purpose computer algebra system FELIX de...
International audienceAlgebra and number theory have always been counted among the most beautiful ma...
AbstractComputing the coefficients of the characteristic polynomial is about as hard as matrix multi...
MSP-268 - Integrating Symbolic and Numeric Computations: Algorithms and Software I-IIInternational a...
There are discussed implementational aspects of the special-purpose computer algebra system FELIX de...
The aim of this paper is to describe two new factorization algorithms for polynomials. The first fac...
Efficient arithmetic over finite fields has high relevance both in hardware and software implementat...
The research presented focuses on optimization of polynomials using algebraic manipulations at the h...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...