Twisted Frobenius–Schur indicators for Hopf algebras

Author:

Sage Daniel S.,Vega Maria D.

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference23 articles.

1. The Frobenius–Schur indicator in conformal field theory;Bantay;Phys. Lett. B,1997

2. Frobenius–Schur indicators, the Klein-bottle amplitude, and the principle of orbifold covariance;Bantay;Phys. Lett. B,2000

3. Generalized Frobenius–Schur numbers;Bump;J. Algebra,2004

4. Models of representations of compact Lie groups;Bernstein;Funct. Anal. Appl.,1976

5. Hopf Algebras: An Introduction;Dăscălescu,2000

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1. Finite dimensional Hopf algebras over the Kac-Paljutkin algebra $H_8$.;Revista de la Unión Matemática Argentina;2019-06-29

2. Twisted exponents and twisted Frobenius–Schur indicators for Hopf algebras;Communications in Algebra;2016-10-11

3. Hopf automorphisms and twisted extensions;Journal of Algebra and Its Applications;2016-03-30

4. Automorphisms of the Doubles of Purely Non-Abelian Finite Groups;Algebras and Representation Theory;2015-05-23

5. The characteristic polynomial of the Adams operators on graded connected Hopf algebras;Algebra & Number Theory;2015-04-17

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