Gourmet's Guide to Gorensteinness

By Peter Jørgensen, James J. Zhang. 2000

104 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/d9fb3307d94bb61d27ecb7795869bf7140bcad26

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. U. Krähmer
2. James J. Zhang
3. D. Rogalski
4. Manuel Reyes
5. Amnon Yekutieli
6. Kenneth A. Brown

In Geometry and Topology

1. U. Krähmer
2. James J. Zhang
3. James Kuzmanovich
4. E. Kirkman
5. Amnon Yekutieli
6. D. Rogalski
7. Manuel Reyes
8. Kenneth A. Brown

Citations in the corpus

• On the Hochschild (co)homology of quantum homogeneous spaces (2008, background): “nonequivalent generalisations of the Gorenstein and similarly the Cohen-Macaulay condition. The ones from Definition 2 are closest in spirit to the notions of AS Gorenstein and AS Cohen-Macaulay rings [22] but still more naive and just meant as a working terminology to be used within this paper. Last”
• Skew Calabi–Yau algebras and homological identities (2013, unknown): “ee. Moreover, it has already been commented in [KKZ, Remark 3.4] that the definition of homological determinant in [KKZ] agrees in the case H= kGis a group algebra with the original definition given in [JoZ]. In general it is not easy to actually compute the homological determinant. We mention a few e”
• Shephard–Todd–Chevalley Theorem for Skew Polynomial Rings (2008, background): “The homological determinant hdet of g is defined in [JoZ, Definition 2.3]. We refer to [ JoZ ] for some details.”