2004
DOI: 10.1088/1126-6708/2004/02/019
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Branes in the 2D black hole

Abstract: We present a comprehensive analysis of branes in the Euclidean 2D black hole (cigar). In particular, exact boundary states and annulus amplitudes are provided for D0-branes which are localized at the tip of the cigar as well as for two families of extended D1 and D2-branes. Our results are based on closely related studies for the Euclidean AdS 3 model [1] and, as predicted by the conjectured duality between the 2D black hole and the sine-Liouville model, they share many features with branes in Liouville theory… Show more

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Cited by 89 publications
(328 citation statements)
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References 44 publications
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“…Since F vanishes for ζ → ∞, this D3 charge is concentrated at the bottom of the D5. This is also similar to the cigar case [40]. Notice that, for any value ζ 0 ≥ 0, the effective D3 charge is always the same.…”
Section: ∂W ∂φsupporting
confidence: 74%
“…Since F vanishes for ζ → ∞, this D3 charge is concentrated at the bottom of the D5. This is also similar to the cigar case [40]. Notice that, for any value ζ 0 ≥ 0, the effective D3 charge is always the same.…”
Section: ∂W ∂φsupporting
confidence: 74%
“…We will comment on the results and their relation with minimal models elsewhere. Possible applications of such developments include the 2-dimensional cigar background with 0 ≤ k ≤ 2 [38] and similar limits of the associated boundary theories [39].…”
Section: Conclusion and Open Problemsmentioning
confidence: 99%
“…The Cardy constraint has been at the origin of many important insights concerning the operator content of a rational boundary CFT [74,77,79]. It has also been exploited for the investigation of some non-compact models [42,43,44,45,46]. The best way to analyze the annulus constraint is to introduce characters for the representations of the chiral algebra and study their modular transformations.…”
Section: Annulus Amplitudesmentioning
confidence: 99%
“…(C. 45) In the u-channel, when p 1 > p 4 , we have the representations Φ + p 1 −p 4 , 1 + 4 −n . The conformal blocks are…”
Section: Bases Of Conformal Blocksmentioning
confidence: 99%