For any left R-module P with endomorphism ring S, the adjoint pair of functors P⊗ S− and
HomR (P,−) induce an equivalence between the categories of P-static R-modules and P …

Let R and S be rings with identity and Qs an (R, S)-bimodule. In the Page 1 Math. J. Okayama
Univ. 33 (1991), 149 - 154 LINEARLY COMPACT DUAL- BIMODULES Dedicated to Professor …

The thesis studies dualities between categories of modules which are finitely closed, ie
closed under submodules, factor modules and finite direct sums. Omitting the requirement …

Let k be a commutative ring. If B is a k-bialgebra then the category B-Mod of left B-modules
is a monoidal category with the tensor-product M ek N of two B-modules made again into a B …

Linear bicategories are a generalization of ordinary bicategories in which there are two
horizontal (1-cell) compositions corresponding to the “tensor” and “par” of linear logic …

The notion of*-module arises from the paper [MOJ of Menini and Orsatti, where the following
result is proved: let A and R be rings, let%, be a subcategory of Mod-A closed under …

For an associative ring A with identity let A-Mod denote the category of unitary left A-
modules. If A is commutative the following properties are equivalent:(a) A is a cogenerator in …

In this note, given an RS bimodule RVS, we investigate some bimodules of the form Ext A 1
https://s3-euw1-ap-pe-df-pch-content-public-p. s3. eu-west-1. amazonaws …

Using approximations, we give several characterizations of separability of bimodules. We
also discuss how separability properties can be used to transfer some representation …

The study of dualities between categories of modules generalizing Morita duality cannot
dispense with the use of topologies (see [1, 2, 3, 7, 8]). In this paper we try to give a new …