2023
DOI: 10.1007/jhep05(2023)005
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Classical geometry from the tensionless string

Abstract: Tensionless string theory on AdS3 × S3 × $$ \mathcal{M} $$ M is explored in the limit that the strings wind the asymptotic boundary a large number of times. Although the worldsheet is usually thought to be localised to the AdS boundary, we argue that the string can actually probe the bulk geometry in this limit. In particular, we show that correlation functions can be expressed in terms of a minimal-area worldsheet propagating in AdS3. We then relate the classical motion of t… Show more

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Cited by 4 publications
(6 citation statements)
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“…It was proposed in [24] that a theory of minimal tension strings on AdS 3 ×S 3 × T 4 is in fact independent of the bulk geometry of the spacetime, up to some equivalence classes for the asymptotics of the geometry. Nevertheless, it is thought that a bulk geometry does emerge in the limit of large spectral flow and this geometry contains a conical deficit [24,38]. This fits nicely with the picture given in figure 8, since the worldsheet is localised near the boundary of the (r, θ, t) sphere at every point except near the infinite past, where a conical deficit appears to emerge.…”
Section: Classical Intuition For the "Hidden" Polessupporting
confidence: 76%
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“…It was proposed in [24] that a theory of minimal tension strings on AdS 3 ×S 3 × T 4 is in fact independent of the bulk geometry of the spacetime, up to some equivalence classes for the asymptotics of the geometry. Nevertheless, it is thought that a bulk geometry does emerge in the limit of large spectral flow and this geometry contains a conical deficit [24,38]. This fits nicely with the picture given in figure 8, since the worldsheet is localised near the boundary of the (r, θ, t) sphere at every point except near the infinite past, where a conical deficit appears to emerge.…”
Section: Classical Intuition For the "Hidden" Polessupporting
confidence: 76%
“…The delta-function transforms with the opposite sign 39 giving [αK, δ(S)] = 2αδ(S). 38 We have been able to show that this result generalises to states that have been acted on by the ∂ X j n and Ψ A,j r DDF operators of (3.7), but have not verified the radial symmetry when there are insertions containing ∂X j n . We expect the result to fully generalise and hope to return to this elsewhere.…”
Section: Jhep04(2024)048mentioning
confidence: 84%
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