On Gorenstein homological dimensions over the tensor product of algebras
From MaRDI portal
Publication:6645206
DOI10.1007/s41980-024-00912-wMaRDI QIDQ6645206
Publication date: 28 November 2024
Published in: Bulletin of the Iranian Mathematical Society (Search for Journal in Brave)
Homological functors on modules (Tor, Ext, etc.) in associative algebras (16E30) Spectral sequences, hypercohomology (18G40) Homological dimension in associative algebras (16E10)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Singularity categories, Schur functors and triangular matrix rings
- The homotopy category of flat modules, and Grothendieck duality
- Commutative coherent rings
- The flat dimensions of injective modules
- Gorenstein homological dimensions.
- Gorenstein dimensions
- Gorenstein projective bimodules via monomorphism categories and filtration categories
- Gorenstein injective and projective modules
- Cotorsion pairs and approximation classes over formal triangular matrix rings
- Singular compactness and definability for \(\Sigma\)-cotorsion and Gorenstein modules
- On the finiteness of Gorenstein homological dimensions
- Gorenstein conditions over triangular matrix rings
- On semisimple extensions and separable extensions over non commutative rings
- On the Dimension of Modules and Algebras (III): Global Dimension
- On the Dimension of Modules and Algebras, II: (Frobenius Algebras and Quasi-Frobenius Rings)
- The Brauer Group of a Commutative Ring
- Rings Over Which the Class of Gorenstein Flat Modules is Closed Under Extensions
- Gorenstein dimension and group cohomology with group ring coefficients
- Global Gorenstein dimensions
- Foundations of relative homological algebra
- A description of Gorenstein projective modules over the tensor products of algebras
- On the Dimension of Modules and Algebras, VIII. Dimension of Tensor Products
- On rings with finite Gorenstein weak global dimension
- Gorenstein weak global dimension is symmetric
This page was built for publication: On Gorenstein homological dimensions over the tensor product of algebras