A Jordan-Hölder theorem for weakly group-theoretical fusion categories
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Publication:284804
DOI10.1007/s00209-015-1601-xzbMath1338.18032arXiv1506.00250OpenAlexW861016185MaRDI QIDQ284804
Publication date: 18 May 2016
Published in: Mathematische Zeitschrift (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1506.00250
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Related Items (3)
The Jordan–Hölder theorem for monoids with group action ⋮ On the notion of exact sequence: From Hopf algebras to tensor categories ⋮ The core of a weakly group-theoretical braided fusion category
Cites Work
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- Weakly group-theoretical and solvable fusion categories
- Homotopy quantum field theory. With appendices by Michael Müger and Alexis Virelizier.
- On braided fusion categories. I
- Non-group-theoretical semisimple Hopf algebras from group actions on fusion categories.
- Quantum double for quasi-Hopf algebras
- On group theoretical Hopf algebras and exact factorizations of finite groups.
- From subfactors to categories and topology. II: The quantum double of tensor categories and subfactors
- Galois extensions of braided tensor categories and braided crossed G-categories
- Nilpotent fusion categories
- On fusion categories.
- Exact Sequences of Tensor Categories
- Jordan-Hölder theorem for finite dimensional Hopf algebras
- Invariants and semi-direct products for finite group actions on tensor categories
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