Cyclic cohomology of Hopf algebras

By M. Crainic. 2002

67 citations recorded by the source corpus.

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

View Paper: https://www.semanticscholar.org/paper/2a68efdfd5e74cd4796ad7dbed1ed3c19aa149f8

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. V. Ginzburg
2. B. Rangipour
3. Masoud Khalkhali
4. I. Losev
5. A. Premet
6. T. Arakawa
7. Michel van den Bergh
8. Pavel Etingof

In Geometry and Topology

1. V. Ginzburg
2. B. Rangipour
3. Masoud Khalkhali
4. I. Losev
5. I. Gordon
6. Michel van den Bergh
7. Pavel Etingof
8. T. Arakawa

In Mathematical Physics

1. V. Ginzburg
2. B. Rangipour
3. Masoud Khalkhali
4. I. Losev
5. A. Premet
6. I. Gordon
7. Pavel Etingof
8. T. Arakawa

Citations in the corpus

• Lectures on Noncommutative Geometry (2005, background): “If H = Uq(sl2) is the quantum universal algebra of sl2, we have [45] HP 0 (ǫ,σ)(H) = 0, HP 1 (ǫ,σ)(H) = C⊕ C.”
• A New Cyclic Module for Hopf Algebras (2000, background): “This theory was further explained and developed along purely algebraic lines in [1, 5].”