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A large class of two-dimensional dilaton-gravity theories in asymptotically AdS$_2$ spacetimes are holographically dual to a matrix integral, interpreted as an ensemble average over Hamiltonians.
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J. M. Maldacena, G. W. Moore, N. Seiberg, and D. Shih, “Exact vs. semiclassical target space of the minimal string,”
2004
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2004
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B. Eynard, “Topological expansion for the 1-Hermitian matrix model correlation functions,”
2004
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2004
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C. V. Johnson, “JT Supergravity, Minimal Strings, and Matrix Models,”
2005
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A. B. Zamolodchikov, “Three-point function in the minimal Liouville gravity,”
2005
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T. G. Mertens and G. J. Turiaci, “Liouville quantum gravity – holography, JT and matrices,”
2006
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2011
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2011
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A. Almheiri and J. Polchinski, “Models of AdS
2015
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2016
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2016
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J. Engelsoy, T. G. Mertens, and H. Verlinde, “An investigation of AdS
2016
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D. Stanford and E. Witten, “Fermionic Localization of the Schwarzian Theory,”
2017
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2017
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H. Kyono, S. Okumura, and K. Yoshida, “Deformations of the Almheiri-Polchinski model,”
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2018
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2019
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2019
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N. Seiberg and D. Stanford, “unpublished,” (2019)
2019
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2019
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D. Anninos, D. A. Galante, and D. M. Hofman, “De Sitter Horizons & Holographic Liquids,”
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M. Goulian and M. Li, “Correlation functions in Liouville theory,”
2055
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