The key program for linear system analysis and/or synthesis is a program for factoring higher order polynomials. To meet this need with hand-held computers, the authors present a program derived from an optimized algorithmic formulation of Newton\u27s complex method. Optimization is achieved by minimizing memory and processing requirements
The idea using polynomial factorization for speeding up the computation of Buchberger's Gröbner...
The essay deals with the development of a computer program to solve an optimal, linear, constant coe...
AbstractWe consider the problem of factoring univariate polynomials over a finite field. We demonstr...
The computational aspects of the simplex algorithm are investigated, and high performance computing ...
Polynomial evaluation subroutines are the key to fast efficient dynamic system analysis programs. Ye...
Factorization of large integers has been being considered as a challenging problem in computer scien...
AbstractTo approximate all roots (zeros) of a univariate polynomial, we develop two effective algori...
The research presented focuses on optimization of polynomials using algebraic manipulations at the h...
We try to arm Newton’s iteration for univariate polynomial factoriza-tion with greater convergence p...
This paper presents a Genetic Algorithm software (which is a computational, search technique) for fi...
142 p. : ill. ; 30 cmThe factorization (root finding) of scalar polynomials is an important tool of ...
Tech ReportFinding polynomial roots rapidly and accurately is an important problem in many areas of ...
In the process of eliminating variables in a symbolic polynomial system, the extraneous factors are ...
AbstractThe paper describes improved techniques for factoring univariate polynomials over the intege...
Algorithms for factoring polynomials with arbitrarily large integer coefficients into their irreduci...
The idea using polynomial factorization for speeding up the computation of Buchberger's Gröbner...
The essay deals with the development of a computer program to solve an optimal, linear, constant coe...
AbstractWe consider the problem of factoring univariate polynomials over a finite field. We demonstr...
The computational aspects of the simplex algorithm are investigated, and high performance computing ...
Polynomial evaluation subroutines are the key to fast efficient dynamic system analysis programs. Ye...
Factorization of large integers has been being considered as a challenging problem in computer scien...
AbstractTo approximate all roots (zeros) of a univariate polynomial, we develop two effective algori...
The research presented focuses on optimization of polynomials using algebraic manipulations at the h...
We try to arm Newton’s iteration for univariate polynomial factoriza-tion with greater convergence p...
This paper presents a Genetic Algorithm software (which is a computational, search technique) for fi...
142 p. : ill. ; 30 cmThe factorization (root finding) of scalar polynomials is an important tool of ...
Tech ReportFinding polynomial roots rapidly and accurately is an important problem in many areas of ...
In the process of eliminating variables in a symbolic polynomial system, the extraneous factors are ...
AbstractThe paper describes improved techniques for factoring univariate polynomials over the intege...
Algorithms for factoring polynomials with arbitrarily large integer coefficients into their irreduci...
The idea using polynomial factorization for speeding up the computation of Buchberger's Gröbner...
The essay deals with the development of a computer program to solve an optimal, linear, constant coe...
AbstractWe consider the problem of factoring univariate polynomials over a finite field. We demonstr...