Compact Quantum Groups and Their Representation Categories
By Sergey Neshveyev, L. Tuset. 2014
354 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/8a35653e79361e695e4b221beb02d13554bfbfbd
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- Pierre Tarrago
- Corey Jones
- Sergey Neshveyev
- S. Ghosh
- Makoto Yamashita
- Moritz Weber
- Sven Raum
- Sorin Popa
Citations in the corpus
- Drinfeld Center and Representation Theory for Monoidal Categories (2015, methodology): “rk and for their interest in ours. 2 2. Preliminaries 2.1. C∗-tensor categories. The main object of our study is rigid C∗-tensor categories, and in general we keep the conventions of [NY14], see also [NT13] for the proofs. For the convenience of the reader let us summarize the basic terminology. A C”
- Operator Algebras in Rigid C*-Tensor Categories (2016, background): “om De- nition5.31if and only if Chas the corresponding property in the sense of [PV15, Def. 5.1]. Example 5.36 (Discrete quantum groups). We rapidly recall the basics of discrete quantum groups from [NT13]. We refer the reader there for additional details. Suppose Cadmits a dagger tensor functor (F;”
- Annular representation theory for rigid $C^{*}$-tensor categories (2015, background): “C -tensor categories. For a more detailed discussion and analysis of the axioms of a rigid C -tensor category, see the paper of Longo and Roberts [22] and Chapter 2 of the book by Neshveyev and Tuset [26]. For the discussion of C -tensor categories and their relationship with other notions of dualit”
- Unitary Easy Quantum Groups: the free case and the group case (2015, methodology): “We also have a reduced version of G given by the C-algebra Cr(G) obtained from the GNS construction with the Haar state on Cf(G) (see [NT13] for details).”