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- W2166559224 abstract "Classical invariants for representations of one Lie group can often be related to invariants of some other Lie group. Physics suggests that the right objects to consider for these questions are certain refinements of classical invariants known as conformal blocks. Conformal blocks appear in algebraic geometry as spaces of global sections of line bundles on the moduli stack of parabolic bundles on a smooth curve. Rank-level duality connects a conformal block associated to one Lie algebra to a conformal block for a different Lie algebra. In this paper we prove a rank-level duality for type so(2r+1) on the pointed projective line conjectured by T. Nakanishi and A. Tsuchiya." @default.
- W2166559224 created "2016-06-24" @default.
- W2166559224 creator A5053440718 @default.
- W2166559224 date "2012-11-09" @default.
- W2166559224 modified "2023-09-27" @default.
- W2166559224 title "Rank-level duality of Conformal Blocks for odd orthogonal Lie algebras in genus 0" @default.
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