Full article: Auslander Class, GC , and C–projective Modules Modulo Exact Zero-divisors Skip to
Main Content Taylor and Francis Online homepage Taylor and Francis Online homepage Log …

For a semidualizing module C over a ring R, the class of GC–projectives, GC, the Auslander
class AC and the Bass class BC, modulo an exact zero–divisor, are studied. For an R …

We contribute to the theory of G-dimension relative to a semidualizing module C, in
connection to the properties of a module being totally C-reflexive, Ck-torsionless, and Ck …

Let R be a commutative Cohen–Macaulay ring, and let C be a semidualizing module of R. In
this paper, we show that C is generically dualizing if and only if the tensor products of …

INJECTTVE NEAR-RING MODULES OVER Z„ Page 1 PROCEEDINGS OF THE AMERICAN
MATHEMATICAL SOCIETY Volume 68, Number 1, January 1978 INJECTTVE NEAR-RING …

In this paper modules with ascending chain condition (acc)(respectively, with descending
chain conditon (dcc)) on essential submodules are investigated: Finitely generated quasi …

Given an R-module C and a class of R-modules 𝒟 over a commutative ring R, we investigate
the relationship between the existence of 𝒟-envelopes (respectively, 𝒟-covers) and the …

Let R and S be rings and _SC_R a faithfully semidualizing bimodule. A left S-module M is
called Ding C-projective if there exists an exact sequence of C-projective left S-modules …

Let $(R,\fm) $ be a local ring and $ C $ be a homologically bounded and finitely generated $
R $-complex. Then, we prove that $ C $ is a dualizing complex of $ R $ if and only if $ C $ is …

This is a study of Ding projective modules relative to a semidualizing module and related
topics. Firstly, we study DC-projective dimensions and DC-projective modules under change …