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We introduce formulae of Frobenius-Schur indicators of simple objects of Tambara-Yamagami categories.
Symmetric and alternate matrices in an arbitrary field. I
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Spherical categories
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A Frobenius-Schur theorem for Hopf algebras
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Representations of tensor categories with fusion rules of self-duality for abelian groups
D. Tambara · 2000
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Lectures on tensor categories and modular functors
B. Bakalov and A. Kirillov, Jr · 2001
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The structure of sectors associated with Longo-Rehren inclusions. II. Examples
M. Izumi · 2001
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From subfactors to categories and topology. II. The quantum double of tensor categories and subfactors
M. Müger · 2003
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On fusion categories
P. Etingof, D. Nikshych, and V. Ostrik · 2005
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Central invariants and Frobenius-Schur indicators for semisimple quasi-Hopf algebras
G. Mason and S.-H. Ng · 2005
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Frobenius-Schur indicators and exponents of spherical categories
S.-H. Ng and P. Schauenburg · 2007
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Higher Frobenius-Schur indicators for pivotal categories
S.-H. Ng and P. Schauenburg · 2007
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Central invariants and higher indicators for semisimple quasi-Hopf algebras
S.-H. Ng and P. Schauenburg · 2008
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Centers of graded fusion categories
S. Gelaki, D. Naidu, and D. Nikshych · 2009
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On group theoretical Hopf algebras and exact factorizations of finite groups
S. Natale · 2003
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On the trace of the antipode and higher indicators
Y. Kashina, S. Montgomery, and S.-H. Ng
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Some computations of Frobenius-Schur indicators of the regular representations of Hopf algebras
K. Shimizu · 2010
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