Ring of physical states in the M(2,3) Minimal Liouville gravity

Physics – High Energy Physics – High Energy Physics - Theory

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16 pages Revised version with updates. The arguments in section 4 have been improved

Scientific paper

10.1007/s11232-010-0074-7

We consider the M(2,3) Minimal Liouville gravity, whose states in the gravity sector are represented by irreducible modules of the Virasoro algebra. We present a recursive construction for BRST cohomology classes. This construction is based on using an explicit form of singular vectors in irreducible modules of the Virasoro algebra. We construct an algebra of operators acting on the BRST cohomology space. The operator algebra of physical states is established by use of these operators.

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