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finite quantum group
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(Definition)
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Definition 0.1 A finite quantum group  is a pair
 of a finite-dimensional
 -algebra
 with a comultiplication  such that
 is a Hopf  -algebra.
- 1
- ABE, E., Hopf Algebras, Cambridge University Press, 1977.
- 2
- SWEEDLER, M.E., Hopf Algebras, W.A. Benjamin, inc., New York, 1969.
- 3
- KUSTERMANS, J., VAN DAELE, A., C*-algebraic Quantum Groups arising from Algebraic Quantum Groups, Int. J. of Math. 8 (1997), 1067-1139.
- 4
- LANCE, E.C., An explicit description of the fundamental unitary for
 , Commun. Math. Phys. 164 (1994), 1-15.
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"finite quantum group" is owned by bci1.
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(view preamble)
See Also: category theory
| Other names: |
quantum group, finite Hopf algebra |
| Also defines: |
comultiplication in a quantum group |
| Keywords: |
finite quantum group, comultiplication, finite Hopf algebra |
There are 8 references to this object.
This is version 2 of finite quantum group, born on 2008-12-15, modified 2008-12-15.
Object id is 326, canonical name is FiniteQuantumGroup.
Accessed 565 times total.
Classification:
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