Elliptic recurrence representation of the N=1 superconformal blocks in the Ramond sector
arXiv:0810.1203 · doi:10.1088/1126-6708/2008/11/060
Abstract
The structure of the 4-point N=1 super-conformal blocks in the Ramond sector is analyzed. The elliptic recursion relations for these blocks are derived.
21 pages, no figures. An error in the description of the R-NS block of the Ramond field and all its consequences corrected
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- Superconformal blocks from Wilson lines with loop corrections
- 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)
- N=1 superconformal blocks with Ramond fields from AGT correspondence
- Elliptic recursion for 4-point superconformal blocks and bootstrap in N=1 SLFT
- Liouville's Imaginary Shadow
- Recursion relation for instanton counting for SYM in NS limit of background
- On the Renormalization Group Flow in Two Dimensional Superconformal Models
- Norms of logarithmic primaries of Virasoro algebra
- Recursive Representations of Arbitrary Virasoro Conformal Blocks
- Supersymmetric Galilean conformal blocks
- Conformal blocks of Chiral fields in N=2 SUSY CFT and Affine Laumon Spaces
- Recurrence relations for toric N=1 superconformal blocks
- Exact partition functions for deformed theories with flavours
- Differential equations from null vectors of the Ramond algebra