M(embrane) theory on $T^9$

Abstract

An `algebraic' approach to M-theory is briefly reviewed, and a proposal is made for a similar algebraic structure underlying the $T^9$ compactification of `M(embrane) theory', i.e. the M(atrix) model with area-preserving diffeomorphism gauge group.

A few further remarks and references added. Minor corrections to accommodate two additional refs. 6 pp. Latex. To appear in proceedings of STRINGS97

References in corpus (9)

• Matrix String Theory
• Matrix Description of M-theory on $T^5$ and $T^5/Z_2$
• Matrix Description of M-theory on $T^4$ and $T^5$
• Strings from Matrices
• Higher Order Graviton Scattering in M(atrix) Theory
• Hyper-Kahler manifolds and multiply-intersecting branes
• Matrix Theory and U-Duality in Seven Dimensions
• The Incredible Shrinking Torus
• Matrix Description of M-theory on $T^6$

Cited by in corpus (15)

• Spinor Algebras
• Supersymmetric Two-Time Physics
• M theory as a matrix extension of Chern-Simons theory
• The cubic matrix model and a duality between strings and loops
• AdS Superalgebras with Brane Charges
• A candidate for a background independent formulation of M theory
• On the Embedding of Space-Time Symmetries into Simple Superalgebras
• Considerations on Super Poincare Algebras and their Extensions to Simple Superalgebras
• On The M(atrix)-Model For M-Theory On $T^6$
• BPS preons and the AdS-M-algebra
• Little Groups of Preon Branes
• The Hidden M-Group
• The M-algebra completes the hierarchy of Super-Exceptional Tangent Spaces
• Positive Energy Unitary Irreducible Representations of the Superalgebra osp(1|8,R)
• Domain Walls, The Extended Superconformal Algebra, and The Supercurrent