Tate cohomology for complexes with finite Gorenstein AC-injective dimension
type: Item
instance of: scholarly article
title: Tate cohomology for complexes with finite Gorenstein AC-injective dimension
zbMATH Open document ID: 1409.18016
author: Jianmin Xing
author: Jiangsheng Hu
author: Ti Wei Zhao
author: Yunxia Li
published in: Bulletin of the Iranian Mathematical Society
publication date: 2019-03-22T00:00:00Z
Mathematics Subject Classification ID: 18G25
Mathematics Subject Classification ID: 16E30
Mathematics Subject Classification ID: 16E10
zbMATH DE Number: 7040766
zbMATH Keywords: complexes
zbMATH Keywords: absolutely clean
zbMATH Keywords: Gorenstein AC-injective
zbMATH Keywords: Tate cohomology
MaRDI profile type: Publication
full work available at URL: s41980-018-0122-x
OpenAlex ID: W2795929794
Wikidata QID: Q114217379
cites work: Cohomology theories based on Gorenstein injective modules
cites work: Gorenstein Injective Dimension for Complexes and Iwanaga–Gorenstein Rings
cites work: Homological dimensions of unbounded complexes
cites work: ABSOLUTE, RELATIVE, AND TATE COHOMOLOGY OF MODULES OF FINITE GORENSTEIN DIMENSION
cites work: Q3240881
cites work: Gorenstein dimensions
cites work: On Gorenstein projective, injective and flat dimensions -- a functorial description with applications
cites work: Gorenstein injective and projective modules
cites work: Relative homological algebra
cites work: Weak Injective and Weak Flat Modules
cites work: Foxby equivalence relative to $C$-weak injective and $C$-weak flat modules
cites work: The flat model structure on 𝐂𝐡(𝐑)
cites work: Model structures on modules over Ding-Chen rings.
cites work: Gorenstein homological dimensions.
cites work: Gorenstein derived functors
cites work: Q5428640
cites work: A model structure approach to the Tate-Vogel cohomology
cites work: Generalized Tate cohomology.
cites work: Absolutely Pure Modules
cites work: Q3861607
cites work: Tate cohomology with respect to semidualizing modules
cites work: Q3775700
cites work: Gorenstein projective dimension for complexes
cites work: Strongly Gorenstein Flat Dimensions of Complexes
cites work: Cotorsion pairs and model structures on Ch(R)
cites work: On a question of Gillespie
cites work: On right orthogonal classes and cohomology over Ding-Chen rings
DOI: 10.1007/S41980-018-0122-X
description: scientific article; zbMATH DE number 7040766