The classification of endo-trivial modules

By Jon F. Carlson, Jacques Thévenaz. 2004

79 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Artificial Intelligence, Discrete Mathematics and Combinatorics

View Paper: https://www.semanticscholar.org/paper/df5694e83091cc2994dc61684f1028791552a7ea

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. Eric Friedlander
2. Paul Balmer
3. J. Pevtsova
4. Jon F. Carlson
5. M. Schlichting
6. A. Elagin
7. Henning Krause
8. C. Walter

In Artificial Intelligence

1. Paul Balmer
2. Jon F. Carlson

In Discrete Mathematics and Combinatorics

1. Paul Balmer
2. Jon F. Carlson

Citations in the corpus

• Derived equivalences and finite dimensional algebras (2006, unknown): “Note that the classification of endo-trivial modules has been recently completed [27] (the case where P is abelian goes back to [34]).”
• Stacks of group representations (2013, background): “The non-specialist will find in [Bal13, Bou06, CT04, CT05] further references on the central role played by endotrivial modules in modular representation theory.”
• The Dade group of a p-group (2006, unknown): “Recently, in a series of remarkable papers ([13], [14], [17]), J. F. Carlson and J. Thévenaz completed the classification of endo-trivial modules, and proved detection theorems for the Dade group.”
• Modules of constant Jordan type (2007, background): “A classification of the endotrivial modules for finite p-groups was completed in [10].”