One-point functions of N=2 super-Liouville theory with boundary

Changrim Ahn; Marian Stanishkov; Masayoshi Yamamoto

doi:10.1016/j.nuclphysb.2004.02.007

One-point functions of N=2 super-Liouville theory with boundary

Changrim Ahn, Marian Stanishkov, Masayoshi Yamamoto

Department of Physics

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40 Scopus citations

Abstract

We derive one-point functions of the N=2 super-Liouville theory on a half line using the modular transformations of the characters in terms of the bulk and boundary cosmological constants. We also show that these results are consistent with conformal bootstrap equations which are based on the bulk and boundary actions. We provide various independent checks for our results.

Original language	English
Pages (from-to)	177-195
Number of pages	19
Journal	Nuclear Physics, Section B
Volume	683
Issue number	1-2
DOIs	https://doi.org/10.1016/j.nuclphysb.2004.02.007
State	Published - 5 Apr 2004

Bibliographical note

Funding Information:
We thank Jaemo Park for helpful discussions. This work was supported in part by Korea Research Foundation 2002-070-C00025. M.S. is supported by the Brain Pool program from Korean Association Science and Technology.

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10.1016/j.nuclphysb.2004.02.007

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abstract = "We derive one-point functions of the N=2 super-Liouville theory on a half line using the modular transformations of the characters in terms of the bulk and boundary cosmological constants. We also show that these results are consistent with conformal bootstrap equations which are based on the bulk and boundary actions. We provide various independent checks for our results.",

author = "Changrim Ahn and Marian Stanishkov and Masayoshi Yamamoto",

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AB - We derive one-point functions of the N=2 super-Liouville theory on a half line using the modular transformations of the characters in terms of the bulk and boundary cosmological constants. We also show that these results are consistent with conformal bootstrap equations which are based on the bulk and boundary actions. We provide various independent checks for our results.

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One-point functions of N=2 super-Liouville theory with boundary

Abstract

Bibliographical note

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