Noetherian PI Hopf algebras are Gorenstein

By Q.-S. Wu, James J. Zhang. 2002

73 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/d088d7af72b84a9e2653a10edc5b7ac3d9d55869

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. Apostolos Beligiannis
2. James J. Zhang
3. I. Reiten
4. Kenneth A. Brown
5. Xiao-Wu Chen
6. J. Št’ovíček
7. B. Keller
8. Osamu Iyama

In Geometry and Topology

1. Apostolos Beligiannis
2. James J. Zhang
3. I. Reiten
4. Kenneth A. Brown
5. Xiao-Wu Chen
6. J. Št’ovíček
7. B. Keller
8. Osamu Iyama

In Mathematical Physics

1. I. Reiten
2. Apostolos Beligiannis
3. Kenneth A. Brown
4. James J. Zhang
5. J. Št’ovíček
6. Chrysostomos Psaroudakis
7. Xiao-Wu Chen
8. Mark Hovey

Citations in the corpus

• Prime regular Hopf algebras of GK‐dimension one (2008, background): “That A is AS-Gorenstein is a special case of the main result of [23].”
• Homological and Homotopical Aspects of Torsion Theories (2007, background): “(4) If Λ is a Noetherian PI Hopf algebra over a field, then, by [105], Λ is Gorenstein.”