A New Black Box Factorization Algorithm - the Non-monic Case

Author:

Chen Tian1ORCID,Monagan Michael1ORCID

Affiliation:

1. Simon Fraser University, Canada

Funder

National Science and Engineering Research Council of Canada

Publisher

ACM

Reference31 articles.

1. [ 1 ] M.  Ben-Or and P.  Tiwari . A deterministic algorithm for sparse multivariate polynomial interpolation . In Proceedings of STOC ’88 , pp. 301– 309 . ACM (1988) [1] M. Ben-Or and P. Tiwari. A deterministic algorithm for sparse multivariate polynomial interpolation. In Proceedings of STOC ’88, pp. 301–309. ACM (1988)

2. [ 2 ] L. Bernardin . On Bivariate Hensel Lifting and its Parallelization . In Proceedings of ISSAC ’98 , pp. 96– 100 . ACM (1998) [2] L. Bernardin. On Bivariate Hensel Lifting and its Parallelization. In Proceedings of ISSAC ’98, pp. 96–100. ACM (1998)

3. [ 3 ] W. S. Brown . On Euclid’s Algorithm and the Computation of Polynomial Greatest Common Divisors. J. ACM18: 478–504 , 1971 . [3] W. S. Brown. On Euclid’s Algorithm and the Computation of Polynomial Greatest Common Divisors. J. ACM18:478–504, 1971.

4. The Complexity and Parallel Implementation of Two Sparse Multivariate Hensel Lifting Algorithms for Polynomial Factorization

5. Factoring Multivariate Polynomials Represented by Black Boxes: A Maple + C Implementation

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