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- W2207182830 abstract "AGT relations imply that the four-point conformal block admits a decomposition into a sum over pairs of Young diagrams of essentially rational Nekrasov functions — this is immediately seen when conformal block is represented in the form of a matrix model. However, the q-deformation of the same block has a deeper decomposition — into a sum over a quadruple of Young diagrams of a product of four topological vertices. We analyze the interplay between these two decompositions, their properties and their generalization to multi-point conformal blocks. In the latter case we explain how Dotsenko-Fateev all-with-all (star) pair “interaction” is reduced to the quiver model nearest-neighbor (chain) one. We give new identities for q-Selberg averages of pairs of generalized Macdonald polynomials. We also translate the slicing invariance of refined topological strings into the language of conformal blocks and interpret it as abelianization of generalized Macdonald polynomials." @default.
- W2207182830 created "2016-06-24" @default.
- W2207182830 creator A5025158920 @default.
- W2207182830 creator A5042076083 @default.
- W2207182830 date "2016-02-01" @default.
- W2207182830 modified "2023-09-27" @default.
- W2207182830 title "Decomposing Nekrasov decomposition" @default.
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- W2207182830 doi "https://doi.org/10.1007/jhep02(2016)098" @default.
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