1 citations · 2 across the 7 of their papers we have counts for
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Irregular primes with respect to Genocchi numbers and Artin's primitive root conjecture
Su Hu, Min-Soo Kim, Pieter Moree +1
In this paper, we introduce and study a variant of Kummer's notion of (ir)regularity of primes which we call G-irregularity. It is based on Genocchi numbers , rather than Bern…
On the Carmichael rings, Carmichael ideals and Carmichael polynomials
Sunghan Bae, Su Hu, Min Sha
Motivated by Carmichael numbers, we say that a finite ring is a Carmichael ring if for any . We then call an ideal of a ring as a Carmichael ideal…
Congruence preserving functions in the residue class rings of polynomials over finite fields
Xiumei Li, Min Sha
In this paper, as an analogue of the integer case, we define congruence preserving functions over the residue class rings of polynomials over finite fields. We establish a counting…
On the linear complexity for multidimensional sequences
Domingo Gómez-Pérez, Min Sha, Andrew Tirkel
In this paper, we define the linear complexity for multidimensional sequences over finite fields, generalizing the one-dimensional case. We give some lower and upper bounds, valid…