Fractional Super Lie Algebras and Groups
arXiv:math/0012058 · doi:10.1088/0305-4470/34/33/306
Abstract
n^{th} root of a Lie algebra and its dual (that is fractional supergroup) based on the permutation group invariant forms are formulated in the Hopf algebra formalism. Detailed discussion of -graided algebras is done.
13 pages, detailed discussion of -graided is added
References in corpus (1)
Cited by in corpus (7)
- Finite-dimensional Lie algebras of order F
- Hopf algebras for ternary algebras
- Poincaré and sl(2) algebras of order 3
- Ternary algebras and groups
- Fractional Supersymmetry and F-fold Lie Superalgebras
- Quantum Group Covariance and the Braided Structure of Deformed Oscillators
- Generalized exclusion and Hopf algebras