Invariants and semi-direct products for finite group actions on tensor categories
By D. Tambara. 2001
64 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/0c4ecf50f0420aad9b3646ac907814aa9f7f2c85
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
- D. Nikshych
- V. Ostrik
- Pavel Etingof
- Alain Bruguières
- Sonia Natale
- D. Venku Naidu
- Michael Mueger
- N. Andruskiewitsch
In Mathematical Physics
- D. Nikshych
- V. Ostrik
- Pavel Etingof
- Alain Bruguières
- Sonia Natale
- D. Venku Naidu
- Michael Mueger
- Liang Kong
In Statistical and Nonlinear Physics
- D. Nikshych
- Pavel Etingof
- V. Ostrik
- Sonia Natale
- Alain Bruguières
- N. Andruskiewitsch
- Alexei Davydov
- Peter Schauenburg
Citations in the corpus
- WEAKLY GROUP-THEORETICAL AND SOLVABLE FUSION CATEGORIES (2008, background): “Let C be a fusion category, and G a finite group acting on C. Then the crossed product category C ⋊G is defined as follows [ T ].”
- Exact sequences of tensor categories (2010, background): “The G-equivariantization of C, denoted C, is, by definition, the category of G-equivariant objects and G-equivariant morphisms [2, 17, 32, 35].”
- Non-group-theoretical semisimple Hopf algebras from group actions on fusion categories (2007, methodology): “The construction of these categories involves an equivariantization procedure [25, 1, 9]: given an action of a finite group G on a tensor category C one forms a tensor category C of G-equivariant objects in C.”