Amanote Research
Register
Sign In
Parity of the Number of Irreducible Factors for Composite Polynomials
Finite Fields and Their Applications
- United States
doi 10.1016/j.ffa.2009.12.002
Full Text
Open PDF
Abstract
Available in
full text
Categories
Theoretical Computer Science
Applied Mathematics
Number Theory
Engineering
Algebra
Date
May 1, 2010
Authors
Ryul Kim
Wolfram Koepf
Publisher
Elsevier BV
Related search
Explicit Upper Bound for the Average Number of Divisors of Irreducible Quadratic Polynomials
Monatshefte fur Mathematik
Mathematics
The Number of Irreducible Factors of a Polynomial. I
Transactions of the American Mathematical Society
Mathematics
Applied Mathematics
The Number of Irreducible Polynomials Over a Finite Field With Prescribed Coefficients
On the Number of Irreducible Factors of a Polynomial II
Annales Polonici Mathematici
Mathematics
Invariants of Defectless Irreducible Polynomials
Journal of Algebra and its Applications
Applied Mathematics
Number Theory
Algebra
The Dynamics of Permutations on Irreducible Polynomials
Finite Fields and Their Applications
Theoretical Computer Science
Applied Mathematics
Number Theory
Engineering
Algebra
On a Polynomial With Large Number of Irreducible Factors
Prescribing Coefficients of Invariant Irreducible Polynomials
Journal of Number Theory
Number Theory
Algebra
A Theorem of Dickson on Irreducible Polynomials
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics