An Atavistic Lie Algebra
arXiv:hep-th/0603017 · doi:10.1016/j.physletb.2006.04.013
Abstract
An infinite-dimensional Lie Algebra is proposed which includes, in its subalgebras and limits, most Lie Algebras routinely utilized in physics. It relies on the finite oscillator Lie group, and appears applicable to twisted noncommutative QFT and CFT.
9 pages, LateX2e
References in corpus (5)
- On a Lorentz-Invariant Interpretation of Noncommutative Space-Time and Its Implications on Noncommutative QFT
- Non-Commutative Geometry and Twisted Conformal Symmetry
- Exceptional Projective Geometries and Internal Symmetries
- Vertex Ring-Indexed Lie Algebras
- Lie algebras associated with one-dimensional aperiodic point sets