Tilting modules of finite projective dimension and a generalization of \(*\)-modules.
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Publication:1415344
DOI10.1016/S0021-8693(03)00143-1zbMath1043.16007MaRDI QIDQ1415344
Jihong Huang, Tong Wenting, Jiaqun Wei, Zhao Yong Huang
Publication date: 3 December 2003
Published in: Journal of Algebra (Search for Journal in Brave)
Homological functors on modules (Tor, Ext, etc.) in associative algebras (16E30) Homological dimension in associative algebras (16E10)
Related Items (19)
Cosilting complexes and AIR-cotilting modules ⋮ \(n\)-star modules over ring extensions. ⋮ co-\(*^s\)-modules. ⋮ Relative tilting classes in extriangulated categories ⋮ ω-Gorenstein Modules ⋮ Semi-tilting complexes. ⋮ A characterization of \(n\)-cotilting and \(n\)-tilting modules. ⋮ co-∗n-modules ⋮ Equivalences and the tilting theory. ⋮ \(n\)-star modules and \(n\)-tilting modules. ⋮ A NOTE ON TILTING AND COTILTING MODULES ⋮ Estimates of global dimension ⋮ Equivalences induced by n-self-cotilting comodules ⋮ (n,t)-Quasi-Projective and Equivalences ⋮ ∞-costar modules ⋮ Finitisticn-Self-Cotilting Modules ⋮ Quasi-cotilting modules and torsion-free classes ⋮ Global dimension of the endomorphism ring and \(*^n\)-modules. ⋮ \(*^s\)-modules.
Cites Work
- Stable equivalence for self-injective algebras and a generalization of tilting modules
- Representable equivalences between categories of modules and applications
- Tilting modules of finite projective dimension
- On modules with trivial self-extensions
- Density and equivalence
- On the structure of *-modules
- Every *-module is finitely generated
- Dimension estimates for representable equivalences of module categories
- Some remarks on equivalences between categories of modules
- Classes of generalized ∗-modules
- Tilting modules and ∗-modules
- On a generalization of the auslander-bridger transpose
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