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- W2949804945 abstract "Let {M_{r,s}}_{0 , where phi_{-n}^{(r',r)} are the Fourier components of the (2,1)-primary field mapping M_{r,s} to M_{r',s}, and |r_0,s > is the highest weight vector of M_{r_0,s}. In this article, for all p 2 and s=1, we describe a subset of such monomials which conjecturally forms a basis of oplus_{r=1}^{p-1}M_{r,1}. We prove that the character of the combinatorial set labeling these monomials coincides with the character of the corresponding Virasoro module. We also verify the conjecture in the case of p=3." @default.
- W2949804945 created "2019-06-27" @default.
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- W2949804945 date "2005-06-08" @default.
- W2949804945 modified "2023-10-01" @default.
- W2949804945 title "Sets of rigged paths with Virasoro characters" @default.
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