Stringy Black Hole Interiors
arXiv:1908.05000 · doi:10.1007/JHEP11(2019)014
Abstract
It is well known that non-perturbative corrections to the $SL(2,\IR)/U(1)$ cigar geometry are described via a condensation of a Sine-Liouville operator that schematically can be written as , where describe a string with winding number . This condensation leads to interesting effects in the cigar geometry that take place already at the classical level in string theory. Condensation of the analytically continued Sine-Liouville operator in the Lorentzian $SL(2,\IR)/U(1)$ black hole is problematic. Here, we propose that in the black hole case, the non-perturbative corrections are described in terms of an operator that can be viewed as the analytic continuation of the fusion of and . We show that this operator does not suffer from the same problem as the analytically continued Sine-Liouville operator and argue that it describes folded strings that fill the entire black hole and, in a sense, replace the black hole interior. We estimate the folded strings radiation, and show that they radiate at the Hawking temperature.
References in corpus (1)
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