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We define and study the $T\bar{T}$ deformation of a random matrix model, showing a consistent definition requires the inclusion of both the perturbative and non-perturbative solutions to the flow equation.
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2000
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P. Bleher and B. Eynard, Double scaling limit in random matrix models and a nonlinear hierarchy of differential equations
2003
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L. V. Iliesiu, J. Kruthoff, G. J. Turiaci, and H. Verlinde, JT gravity at finite cutoff
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2004
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S. Dubovsky, V. Gorbenko, and M. Mirbabayi, Asymptotic fragility, near AdS 2
2017
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S. Datta and Y. Jiang, T T ¯ T\bar{T} deformed partition functions
2018
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G. Bonelli, N. Doroud, and M. Zhu, T T ¯ T\bar{T} -deformations in closed form
2018
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L. McGough, M. Mezei, and H. Verlinde, Moving the CFT into the bulk with T T ¯ T\overline{T}
2018
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P. Kraus, J. Liu, and D. Marolf, Cutoff AdS 3
2018
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2019
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