In previous papers (Mtiller [11, 12]) we have studied Morita dualities. These are
contravariant category equivalences between categories of right R-modules and left S …

A Morita-duality is an additive contravariant category-equivalence between two categories of
R-right-and S-left-modulesr, which are both closed under sub-and factor-modules and …

Recall that Morita duality is a contravariant category-equivalence between categories of
right R-modules and left S-modules which are closed under submodules and factor modules …

A contra variant category-equivalence between categories of right R-modules and left S-
modules (all rings have units, all modules are unitary) that contain RR, SS and are closed …

In his paper [191 Morita introduced the concept of functorial dualities between two full
subcategories A& and.+? of the categories of right R-modules and left S-modules containing …

Every duality between a full subcategory B of topological R-modules and a full subcategory
D of Mod-S which contains S and is closed under isomorphisms is determined in a natural …

We leave aside the prolific and interesting investigations concerned with dualities between
categories of topological modules, be they extensions or generalizations of Morita dualities …

This paper studies dualities (or contravariant category equivalences) between two
categories of R-right and S-left modules which are finitely closed) that is, closed under …

Regarding a generalization of Morita duality, as in [F] we call a module I/Ck with
endomorphism ring S a quasi-dualzty module if it represents a duality between the finitely …

RSR R'R sufficient conditions for a bimodule RMS to induce a duality of this type, showing
also how these results could be applied to (ordinary) Morita duality. The study of these …