Absolutely pure covers

K Pinzon - Communications in Algebra®, 2008 - Taylor & Francis
Absolutely pure modules act in ways similar to injective modules. There are conditions on a
ring which guarantee that the class of injective modules will be covering. In this article, we …

Homological aspects of the dual Auslander transpose

X Tang, Z Huang - Forum Mathematicum, 2015 - degruyter.com
As a dual of the Auslander transpose of modules, we introduce and study the cotranspose of
modules with respect to a semidualizing module C. Then using it we introduce nC …

Torsionfree dimension of modules and self-injective dimension of rings

C Huang, Z Huang - 2012 - projecteuclid.org
Let R be a left and right Noetherian ring. We introduce the notion of the torsionfree
dimension of finitely generated R-modules. For any n 0, we prove that R is a Gorenstein ring …

Absolutely pure modules

KR Pinzon - 2005 - uknowledge.uky.edu
Absolutely pure modules act in ways similar to injective modules. Therefore, through-out this
document we investigate many of these properties of absolutely pure modules which are …

A generalization of the Auslander transpose and the generalized Gorenstein dimension

Y Geng - Czechoslovak mathematical journal, 2013 - Springer
Let R be a left and right Noetherian ring and C a semidualizing R-bimodule. We introduce a
transpose Tr c M of an R-module M with respect to C which unifies the Auslander transpose …

Extension closure of relative syzygy modules

Z Huang - Science in China Series A: Mathematics, 2003 - Springer
Extension closure of relative syzygy modules Page 1 Vol. 46 No. 5 SCIENCE IN CHINA (Series
A) September 2003 Extension closure of relative syzygy modules HUANG Zhaoyong ( ¢¡) …

Generalized tilting modules with finite injective dimension

Z Huang - Journal of Algebra, 2007 - Elsevier
Let R be a left noetherian ring, S a right noetherian ring and UR a generalized tilting module
with S= End (UR). The injective dimensions of UR and US are identical provided both of …

Selforthogonal modules with finite injective dimension II

Z Huang - Journal of Algebra, 2003 - Elsevier
Selforthogonal modules with finite injective dimension II Page 1 Journal of Algebra 264 (2003)
262–268 www.elsevier.com/locate/jalgebra Selforthogonal modules with finite injective …

Wakamatsu tilting modules, U-dominant dimension, and k-Gorenstein modules

Z Huang - Abelian Groups, Rings, Modules, and Homological …, 2016 - taylorfrancis.com
Chapter 17 Wakamatsu Tilting Modules, U-Dominant Dimension, and k-Gorenstein Modules
Zhaoyong Huang Department of Mathematics, Nanjing University, Nanjing 210093, People's …

广义k-合冲模

黄宠辉, 黄兆泳 - 中国科学: A 辑, 2007 - cqvip.com
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