THE STOYANOVSKY–RIBAULT–TESCHNER MAP AND STRING SCATTERING AMPLITUDES
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Publication:5493933
DOI10.1142/S0217751X06031697zbMath1099.81046arXivhep-th/0505203MaRDI QIDQ5493933
Yu Nakayama, Gastón E. Giribet
Publication date: 16 October 2006
Published in: International Journal of Modern Physics A (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/hep-th/0505203
Two-dimensional field theories, conformal field theories, etc. in quantum mechanics (81T40) Black holes (83C57) String and superstring theories; other extended objects (e.g., branes) in quantum field theory (81T30) (2)-body potential quantum scattering theory (81U05)
Related Items (11)
Note on Z2 symmetries of the Knizhnik-Zamolodchikov equation ⋮ A perturbative CFT dual for pure NS–NS AdS3 strings ⋮ The string theory on \(\mathrm{AdS}_{3}\) as a marginal deformation of a linear dilaton background ⋮ On non-homogeneous tachyon condensation in closed string theory ⋮ Spectral flow and string correlators in \(\mathrm{AdS}_3\times S^3 \times T^4\) ⋮ Supersymmetric biorthogonal quantum systems ⋮ String correlators on \(\mathrm{AdS}_3\): three-point functions ⋮ String correlators on \(\mathrm{AdS}_3\): four-point functions ⋮ ON FACTORIZATION CONSTRAINTS FOR BRANES IN THE ${\rm H}_3^+$ MODEL ⋮ LANGLANDS DUALITY IN LIOUVILLE-$H^3_+$ WZNW CORRESPONDENCE ⋮ The \(AdS_3 \times S^1\) chiral ring
Cites Work
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- LSZ in LST
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- Liouville theory revisited
- String theory and black holes
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- LIOUVILLE THEORY AND LOGARITHMIC SOLUTIONS TO KNIZHNIK–ZAMOLODCHIKOV EQUATION
- Crossing symmetry in the \(H_3^+\) WZNW model
- A matrix model for the two-dimensional black hole
- Three-point functions and operator product expansion in the SL(2) conformal field theory
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