Snyder-de Sitter model from two-time physics
arXiv:1010.6258 · doi:10.1103/PhysRevD.82.105031
Abstract
We show that the symplectic structure of the Snyder model on a de Sitter background can be derived from two-time physics in seven dimensions and propose a Hamiltonian for a free particle consistent with the symmetries of the model.
9 pages
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Cited by in corpus (10)
- Snyder dynamics in a Schwarzschild spacetime
- Classical dynamics on curved Snyder space
- Generalizations of Snyder model to curved spaces
- Noncommutative Yang model and its generalizations
- Deformed Quantum Phase Spaces, Realizations, Star Products and Twists
- Non-Relativistic Anti-Snyder Model and Some Applications
- Lifshitz field theories, Snyder noncomutative space-time and momentum dependent metric
- Three dimensional DKP oscillator in a curved Snyder space
- Symplectic realization of generalized Snyder-Poisson algebra
- Snyder and their representation with creation and annihilation operators