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The Probe of Curvature in the Lorentzian AdS$_2$/CFT$_1$ Correspondence

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arxiv 1907.01422 v3 pith:ZOWAPAA3 submitted 2019-07-02 hep-th

classification hep-th
keywords bulkcorrespondencetheoryblockcurvaturelorentziantensorvariation
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abstract

We establish the Lorentzian AdS$_2$/CFT$_1$ correspondence from a reconstruction of all bulk points through the kinematic-space approach. The OPE block is exactly a bulk local operator. We formulate the correspondence between the bulk propagator in the non-interacting scalar field theory and the conformal block in CFT$_1$. When we consider the stress tensor, the variation probes the variation of AdS$_2$ metric. The reparameterization provides the asymptotic boundary of the bulk spacetime as in the derivation of the Schwarzian theory from two-dimensional dilaton gravity theory. Finally, we find the AdS$_2$ Riemann curvature tensor based on the above consistent check.

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  1. Radon Transforms and the SYK model

    math-ph 2025-06 conditional novelty 6.0 of 10

    The Radon transform on the Poincare disc shows that the SYK four-point boundary condition theta = 3 pi / 4 is the unique one compatible with the antipodal identification of kinematic de Sitter space.

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