property for ideals in Krull domains to generalized
Krull domains, in the same spirit of a work on
generalized Dedekind domains by Gabelli and
Popescu [8]. \par
\ind A generalized Krull domain (GK-domain for
short) is a PVMD such that $P\not=(P^2)_t$, for each
$t$-prime ideal $P$, and each nonzero principal ideal
has only finitely many minimal ($t$)-primes
(cf. [5, Theorem 3.9]). GK-domains of $t$-dimension
one coincide with the class of Krull domains. For
more details see [5].\par