From subfactors to categories and topology I. Frobenius algebras in and Morita equivalence of tensor categories (2003)

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by Michael Müger
Venue:J. Pure Appl. Alg
Citations:52 - 6 self

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Tensor categories: A selective guided tour ∗ – Michael Müger - 2008
Local Conformal Nets with c < 1 and 2-cohomology Vanishing for Tensor Categories – Yasuyuki Kawahigashi, Roberto Longo - 2003
8 Classification of operator algebraic conformal field theories – Yasuyuki Kawahigashi - 2003
17 Classification of two-dimensional local conformal nets with c < 1 and 2-cohomology vanishing for tensor categories – Yasuyuki Kawahigashi, Roberto Longo - 2004
5 Generalized Longo-Rehren subfactors and α-induction – Yasuyuki Kawahigashi - 2002
27 Classification of local conformal nets. Case c < 1 – Yasuyuki Kawahigashi, Roberto Longo
50 Category theory for conformal boundary conditions – Jürgen Fuchs, Christoph Schweigert - 2003
1 Algebra in Braided Tensor Categories and Conformal Field Theory – Ingo Runkel
1 A PREHISTORY OF n-CATEGORICAL PHYSICS – John C. Baez, Aaron Lauda - 2008
1 Solitons in Affine and Permutation – Victor G. Kac, Roberto Longo, Feng Xu - 2004
63 Multi-interval subfactors and modularity of representations in conformal field theory – Yasuyuki Kawahigashi, Roberto Longo, Michael Müger
27 Topological sectors and a dichotomy in conformal field theory – Roberto Longo, Feng Xu
27 From subfactors to categories and topology III. Triangulation invariants of 3-manifolds and Morita equivalence of tensor categories – Michael Müger
CATEGORY THEORY FOR CONFORMAL Abstract BOUNDARY CONDITIONS – Jürgen Fuchs, Christoph Schweigert - 2001
7 Conformal Orbifold Theories and Braided Crossed G-Categories – Michael Müger - 2004
38 On α-induction, chiral generators and modular invariants for subfactors – Jens Böckenhauer, David E. Evans, Yasuyuki Kawahigashi - 1999
Braiding and extensions of endomorphisms of subfactors – Yasuyuki Kawahigashi
39 Orbifold subfactors from Hecke algebras – David E. Evans, Yasuyuki Kawahigashi - 1994
12 Conformal Field Theory and Doplicher-Roberts Reconstruction – Michael Müger