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String correlators on $\text{AdS}_3$: Four-point functions
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abstract
We propose a closed-form formula for genus 0 four-point functions in $\text{AdS}_3$ string theory with pure NS-NS flux including arbitrary amounts of spectral flow. Our formula passes many non-trivial consistency checks and has intriguing connections to Hurwitz theory. This paper is the second in a series with several instalments.
Forward citations
Cited by 5 Pith papers
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Toward the Structure Constants of $\mathcal{N}=2$ Liouville Theory
N=2 Liouville structure constants are proposed via mirror symmetry to the SL(2)_k/U(1) supercoset, with angular-momentum-violating sectors given explicitly and tested semiclassically to leading loop order.
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Covering space maps for $n$-point functions with three long twists
Explicit covering-space maps for three long twists plus any number of twist-2 operators are constructed, yielding closed-form four- and five-point bare twist correlators in the ΔN=1,2 cases.
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On the $AdS_3$ Virasoro-Shapiro Amplitude
Tree-level four-tachyon amplitudes on AdS3 with NSNS flux expand around flat space into Virasoro-Shapiro integrals dressed with single-valued multiple polylogarithms, to all orders.
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Tensionless strings on $AdS_3 \times S^3 \times S^3 \times S^1$
String theory on AdS3×S3×S3×S1 with two units of flux on each sphere is conjectured to equal the symmetric orbifold of two bosons and eight free fermions.
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On the CFT dual of superstring on AdS$_3$
This paper verifies, at second order in conformal perturbation theory, that the proposed marginal deformation of a symmetric orbifold CFT reproduces the residues of three-point superstring correlators on AdS3 x S3 x T4.
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