Height as a coefficient bound for univariate polynomial factors, part II-Reference-Cited by-同舟云学术

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Height as a coefficient bound for univariate polynomial factors, part II

Published:1994-12 Issue:3-4 Volume:28 Page:1-9
ISSN:0163-5824
Container-title:ACM SIGSAM Bulletin
language:en
Short-container-title:SIGSAM Bull.

Author:

Liu Zhuojun,Wang Paul S.

Abstract

Consider any degree-n polynomial u ( x ) ∈ Z [ x ] that is square-free and a n * an a 0 ≠ 0. An efficient algorithm is given to test if u ( x ) is ring-ordinary. Let[EQUATION]

Publisher

Association for Computing Machinery (ACM)

Link

https://dl.acm.org/doi/pdf/10.1145/202494.202495

Reference15 articles.

1. Products of polynomials and a priori estimates for coefficients in polynomial decompositions: A sharp result

2. Polynomial Factorization: Sharp Bounds, Efficient Algorithms

3. Factoring Polynomials Over Finite Fields

4. E. Kaltofen "Factorization of Polynomials Computer Algebra-Symbolic and Algebraic Computation" Suppl. 4 Springer-Verlag pp. 95--113 1982. E. Kaltofen "Factorization of Polynomials Computer Algebra-Symbolic and Algebraic Computation" Suppl. 4 Springer-Verlag pp. 95--113 1982.

5. D. E. Knuth "The Art of Computer Programming" Vol. 2:Seminumerical Addison-Wesley Reading Mass. 1981. D. E. Knuth "The Art of Computer Programming" Vol. 2: Seminumerical Addison-Wesley Reading Mass. 1981.

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