Elliptic recurrence representation of the N=1 Neveu-Schwarz blocks

Abstract

We apply a suitably generalized method of Al. Zamolodchikov to derive an elliptic recurrence representation of the Neveu-Schwarz superconformal blocks

arXiv comment17 pages, no figures

References in corpus (8)

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• A non-rational CFT with c=1 as a limit of minimal models
• Classical geometry from the quantum Liouville theory
• Bootstrap in Supersymmetric Liouville Field Theory. I. NS Sector
• Recursion representation of the Neveu-Schwarz superconformal block
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• On the N=1 super Liouville four-point functions
• Conformal blocks related to the R-R states in the \hat c =1 SCFT

Cited by in corpus (20)

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• Elliptic recurrence representation of the N=1 superconformal blocks in the Ramond sector
• Parafermionic polynomials, Selberg integrals and three-point correlation function in parafermionic Liouville field theory
• Braiding properties of the N=1 super-conformal blocks (Ramond sector)
• Super-quantum curves from super-eigenvalue models
• Elliptic recursion for 4-point superconformal blocks and bootstrap in N=1 SLFT
• Large-c superconformal torus blocks
• $\mathcal{N}=1$ Liouville SCFT in Four Dimensions
• Recurrence relations for the ${\mathcal{W}}_3$ conformal blocks and $\mathcal{N}=2$ SYM partition functions
• Norms of logarithmic primaries of Virasoro algebra
• Conformal blocks of Chiral fields in N=2 SUSY CFT and Affine Laumon Spaces
• Recurrence relations for toric N=1 superconformal blocks
• Four-point function in Super Liouville Gravity
• Exact partition functions for deformed $\mathcal{N}=2$ theories with $N_f=4$ flavours
• Conformal blocks related to the R-R states in the \hat c =1 SCFT
• Modular Integrals in Minimal Super Liouville Gravity
• Generalized monodromy method in gauge/gravity duality