On The M(atrix)-Model For M-Theory On $T^6$

Abstract

We study consistency conditions on a M(atrix)-model which would describe M-theory on $T^6$. We argue that there is a limit in moduli space for which it becomes a 6+1D theory and study the low-energy description of extended objects in the decompactified limit. We discuss the requirements from a M(atrix)-model which would describe such an $E_{6(6)}$ theory. We suggest that it could be a 5+1D theory and that a 1+1D theory with $(0,4)$ supersymmetry might be the M(atrix)-model for the M(atrix)-model of the $E_{6(6)}$ theory.

26pp TeX, refs added and discussion of anomalies revised

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Cited by in corpus (7)

• Why is the Matrix Model Correct?
• U-duality and M-Theory
• Supergravity and Large N Noncommutative Field Theories
• Phase Structure of Non-Commutative Field Theories and Spinning Brane Bound States
• Background geometry of DLCQ M theory on a p-torus and holography
• Aspects of ALE Matrix Models and Twisted Matrix Strings
• Little Theories in Six and Seven Dimensions