Divisorial prime ideals of Int(D) when D is a Krull-type domain

Let D be a domain with quotient field K. The ring of integer-valued polynomials ol er D is Int (D) := {f is an element of K[X];f(D) subset of or equal to D}. We describe the divisorial prime ideals of Int(D) when D is a domain of Krull-type and, in particular, when D is also a d-ring.