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Reflexive rings and subrings of a product of Dedekind domains Page 1 JOURNAL OF PURE
AND APPLIED ALGEBRA Journal of Pure and Applied Algebra 137 (1999) 237-252 ELS&ER …

In this article, we introduce a new type of projective modules, called the weak w-projective
module. By using this type of modules, we give a homological characterization of Krull …

The class of Matlis domain, those integral domains whose quotient field has projective
dimension 1, is surprisingly broad. However, whether every domain of Krull dimension 1 is a …

In this note we shall prove some interesting properties of locally factorial Krull domains;
namely: 1) They are the Krull domains such that every divisorial idéal Is invertible; in …

SP-domains were first introduced by Vaughan and Yeagy (1978) as generalizations of
Dedekind domains. In particular, they showed that an SP-domain is an almost Dedekind …

A domain D is a Priifer domain if DM is a valuation domain for each maximal ideal M of D.
The Noetherian Priifer domains are the Dedekind domains. It follows that if D is a Dedekind …

Let D be an integral domain, w be the so-called w-operation on D, and GV (D) be the set of
nonzero finitely generated ideals J of D with J− 1= D. Let I be aw-ideal of D, D/I be the factor …

We investigate some ring theoretic properties of almost Krull domains. By using the
language of star operations, we shed new light on the work of Pirtle on almost Krull domains …