Add to ORKGthis paper, we continue this line of research for deterministic polynomial time algorithms under ERH. By the algorithms of Berlekamp (1967, 1970) and Zassenhaus (1969), the general problem can be reduced to finding proper factors of polynomials that split completely over prime fields. To be precise, we focus on the following problem. For any given prime p and a polynomial f # F p [x] that is squarefree and splits completely ove
AbstractA deterministic polynomial time algorithm is presented for finding the distinct-degree facto...
Finite fields, and the polynomial rings over them, have many neat algebraic properties and identitie...
AbstractLet n be a positive integer, and suppose n = Π piai is its prime factorization. Let θ(n) = Π...
AbstractThe paper focuses on the deterministic complexity of factoring polynomials over finite field...
In this work we relate the deterministic complexity of factoring polynomials (over finite fields) to...
We relate the arithmetic straight-line complexity over a field GF(p) (p is a prime) of the parity fu...
Abstract. The problem of finding a nontrivial factor of a polynomial f(x) over a finite field Fq has...
We exhibit a deterministic algorithm for factoring polynomials in one variable over finite fields. I...
AbstractWe exhibit a deterministic algorithm for factoring polynomials in one variable over finite f...
In [8], Kaltofen proved the remarkable fact that multivariate polynomial factorization can be done e...
In [Kal89], Kaltofen proved the remarkable fact that multivariate polynomial factor-ization can be d...
AbstractWe exhibit a deterministic algorithm for factoring polynomials in one variable over finite f...
A deterministic polynomial time algorithm is presented for finding the distinct-degree factorization...
The problem of univariate polynomial factorization is known to have a number of polyno-mial time ran...
Finite fields, and the polynomial rings over them, have many neat algebraic properties and identitie...
AbstractA deterministic polynomial time algorithm is presented for finding the distinct-degree facto...
Finite fields, and the polynomial rings over them, have many neat algebraic properties and identitie...
AbstractLet n be a positive integer, and suppose n = Π piai is its prime factorization. Let θ(n) = Π...
AbstractThe paper focuses on the deterministic complexity of factoring polynomials over finite field...
In this work we relate the deterministic complexity of factoring polynomials (over finite fields) to...
We relate the arithmetic straight-line complexity over a field GF(p) (p is a prime) of the parity fu...
Abstract. The problem of finding a nontrivial factor of a polynomial f(x) over a finite field Fq has...
We exhibit a deterministic algorithm for factoring polynomials in one variable over finite fields. I...
AbstractWe exhibit a deterministic algorithm for factoring polynomials in one variable over finite f...
In [8], Kaltofen proved the remarkable fact that multivariate polynomial factorization can be done e...
In [Kal89], Kaltofen proved the remarkable fact that multivariate polynomial factor-ization can be d...
AbstractWe exhibit a deterministic algorithm for factoring polynomials in one variable over finite f...
A deterministic polynomial time algorithm is presented for finding the distinct-degree factorization...
The problem of univariate polynomial factorization is known to have a number of polyno-mial time ran...
Finite fields, and the polynomial rings over them, have many neat algebraic properties and identitie...
AbstractA deterministic polynomial time algorithm is presented for finding the distinct-degree facto...
Finite fields, and the polynomial rings over them, have many neat algebraic properties and identitie...
AbstractLet n be a positive integer, and suppose n = Π piai is its prime factorization. Let θ(n) = Π...