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O. Lunin and S. D. Mathur, “Correlation functions for M**N / S(N) orbifolds,” Commun. Math. Phys. 219
2001
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V. Balasubramanian, J. de Boer, E. Keski-Vakkuri and S. F. Ross, “Supersymmetric conical defects: Towards a string theoretic description of black hole formation,” Phys. Rev. D 64
2001
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O. Lunin and S. D. Mathur, “Three point functions for M(N) / S(N) orbifolds with N=4 supersymmetry,” Commun. Math. Phys. 227
2002
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E. J. Martinec and W. McElgin, “Exciting AdS orbifolds,” JHEP 0210
2002
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V. Balasubramanian, P. Kraus and M. Shigemori, “Massless black holes and black rings as effective geometries of the D1-D5 system,” Class. Quant. Grav. 22
2005
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S. Ryu and T. Takayanagi, “Holographic derivation of entanglement entropy from AdS/CFT,” Phys. Rev. Lett. 96
2006
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S. Ryu and T. Takayanagi, “Aspects of Holographic Entanglement Entropy,” JHEP 0608
2006
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V. E. Hubeny, M. Rangamani and T. Takayanagi, “A Covariant holographic entanglement entropy proposal,” JHEP 0707
Original
2007
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P. V. Buividovich and M. I. Polikarpov, “Entanglement entropy in gauge theories and the holographic principle for electric strings,” Phys. Lett. B 670
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2008
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M. Van Raamsdonk, “Building up spacetime with quantum entanglement,” Gen. Rel. Grav. 42
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2010
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C. T. Asplund and S. G. Avery, “Evolution of Entanglement Entropy in the D1-D5 Brane System,” Phys. Rev. D 84
Original
2011
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V. Balasubramanian, M. B. McDermott and M. Van Raamsdonk, “Momentum-space entanglement and renormalization in quantum field theory,” Phys. Rev. D 86
Original
2012
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W. Donnelly, “Decomposition of entanglement entropy in lattice gauge theory,” Phys. Rev. D 85
Original
2012
Earlier work this paper cites.
V. E. Hubeny, “Extremal surfaces as bulk probes in AdS/CFT,” JHEP 1207
Original
2012
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V. Balasubramanian, B. Czech, B. D. Chowdhury and J. de Boer, “The entropy of a hole in spacetime,” JHEP 1310
Original
2013
Earlier work this paper cites.

Similar

J. Maldacena and L. Susskind, “Cool horizons for entangled black holes,” Fortsch. Phys. 61
Original
2013
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T. Faulkner, A. Lewkowycz and J. Maldacena, “Quantum corrections to holographic entanglement entropy,” JHEP 1311
Original
2013
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R. Lundgren, J. Blair, M. Greiter, A. Läuchli, G. A. Fiete and R. Thomale, “Momentum-Space Entanglement Spectrum of Bosons and Fermions with Interactions,” Phys. Rev. Lett. 113
Original
2014
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V. Balasubramanian, B. D. Chowdhury, B. Czech, J. de Boer and M. P. Heller, “Bulk curves from boundary data in holography,” Phys. Rev. D 89
Original
2014
Cited alongside, same era.
R. C. Myers, J. Rao and S. Sugishita, “Holographic Holes in Higher Dimensions,” JHEP 1406

Then

S. Giusto and R. Russo, “Entanglement Entropy and D1-D5 geometries,” Phys. Rev. D 90
Original
2014
Later among the works it cites.
A. Karch and C. F. Uhlemann, “Holographic entanglement entropy and the internal space,” Phys. Rev. D 91
Original
2015
Later among the works it cites.
W. Donnelly and A. C. Wall, “Entanglement entropy of electromagnetic edge modes,” Phys. Rev. Lett. 114
Original
2015
Later among the works it cites.
S. Ghosh, R. M. Soni and S. P. Trivedi, “On The Entanglement Entropy For Gauge Theories,” JHEP 1509
Original
2015
Later among the works it cites.
N. Engelhardt and S. Fischetti, “Covariant Constraints on Hole-ography,” Class. Quant. Grav. 32

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2016

Entwinement in discretely gauged theories

Balasubramanian, V., Bernamonti, A., Craps, B. et al.

Understand

We develop the notion of entwinement to characterize the amount of quantum entanglement between internal, discretely gauged degrees of freedom in a quantum field theory.

This concept originated in the program of reconstructing spacetime from entanglement in holographic duality.
We define entwinement formally in terms of a novel replica method which uses twist operators charged in a representation of the discrete gauge group.
In terms of these twist operators we define a non-local, gauge-invariant object whose expectation value computes entwinement in a standard replica limit.