Sets of lengths of factorizations of integer-valued polynomials on Dedekind domains with finite residue fields

摘要

Let D be a Dedekind domain with infinitely many maximal ideals, all of finite index, and K its quotient field. Let Int (D) = { f is an element of K[x] vertical bar f(D) subset of D} be the ring of integer-valued polynomials on D.