Fundamental Structures of M(brane) Theory
arXiv:1003.5189 · doi:10.1016/j.physletb.2010.11.038
Abstract
A dynamical symmetry, as well as special diffeomorphism algebras generalizing the Witt-Virasoro algebra, related to Poincaré-invariance and crucial with regard to quantisation, questions of integrability, and M(atrix) theory, are found to exist in the theory of relativistic extended objects of any dimension.
References in corpus (1)
Cited by in corpus (12)
- Matrix Models and Lorentz Invariance
- Lorentz-invariant membranes and finite matrix approximations
- Variational problem for Hamiltonian system on so(k, m) Lie-Poisson manifold and dynamics of semiclassical spin
- M-brane dynamical symmetry and quantization
- Partial Hamiltonian reduction of relativistic extended objects in light-cone gauge
- A dynamical symmetry for supermembranes
- Dirac membrane and hadrons
- Diffeomorphism Algebra Structure and Membrane Theory
- Representations of Quantum Minimal Surface Algebrasvia Kac-Moody-theory
- The Lorentz Anomaly via Operator Product Expansion
- Composite dynamical symmetry of M-branes
- On the quantization of some polynomial minimal surfaces