Given a stable semistar operation of finite type⋆ on an integral domain D, we show that it is
possible to define in a canonical way a stable semistar operation of finite type⋆[X] on the …

In this note we show that an integral domain D of finite w-dimension is a quasi-Prüfer
domain if and only if each overring of D is aw-Jaffard domain. Similar characterizations of …

Let $ D $ be an integral domain and $\star $ a semistar operation stable and of finite type on
it. In this paper we define the semistar dimension (inequality) formula and discover their …

Let D be an integral domain and S be a multiplicative subset of D. Then given a semistar
operation? on D, we introduced the S-˜?-Noetherian domains, where˜? is the stable semistar …

In this paper we study the class of w-Jaffard domains in pullback constructions, and give
new examples of these domains. In particular we give examples to show that the two classes …

Let D be an integral domain and let? be a semistar operation on D. In this paper, we define
the class of?-quasi-going-up domains, a notion dual to the class of?-going-down domains. It …

In this note we show that an integral domain $ D $ of finite $ w $-dimension is a quasi-Pr\"{u}
fer domain if and only if each overring of $ D $ is a $ w $-Jaffard domain. Similar …

In this paper, we deal with integral domains with only a few semistar operations. Mainly, we
give complete characterizations of integral domains with exactly three (respectively, four) …