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A 2-Replica Wormhole · Around

2020

A 2-Replica Wormhole

Mirbabayi, Mehrdad

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Replica geometries are not rigid when gravity is dynamical.

We numerically construct $1<n\leq 2$ replica saddles in $2d$ gravity coupled to a CFT and compare the resulting Renyi entropies with the field theory result.

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G. Penington, “Entanglement Wedge Reconstruction and the Information Paradox,” arXiv:1905.08255 [hep-th]
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A. Almheiri, R. Mahajan, and J. Maldacena, “Islands outside the horizon,” arXiv:1910.11077 [hep-th]
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Similar

A. Almheiri, T. Hartman, J. Maldacena, E. Shaghoulian, and A. Tajdini, “Replica Wormholes and the Entropy of Hawking Radiation,” JHEP
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1911
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P. Calabrese and J. L. Cardy, “Entanglement entropy and quantum field theory,” J. Stat. Mech
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E. Sharon and D. Mumford, “2D-Shape Analysis Using Conformal Mapping,” Int J Comput Vision
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A. Lewkowycz and J. Maldacena, “Generalized gravitational entropy,” JHEP
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S. D. Mathur, “What is the dual of two entangled CFTs?,” arXiv:1402.6378 [hep-th]
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Cited in the paper.

Then

T. Faulkner, A. Lewkowycz, and J. Maldacena, “Quantum corrections to holographic entanglement entropy,” JHEP
Original
2013
Later among the works it cites.
T. Hartman and J. Maldacena, “Time Evolution of Entanglement Entropy from Black Hole Interiors,” JHEP
Original
2013
Later among the works it cites.
X. Dong, A. Lewkowycz, and M. Rangamani, “Deriving covariant holographic entanglement,” JHEP
Original
2016
Later among the works it cites.
X. Dong and A. Lewkowycz, “Entropy, Extremality, Euclidean Variations, and the Equations of Motion,” JHEP
Original
2018
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https://people.eecs.berkeley.edu/~demmel/cs267/lecture24/lecture24.html

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