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We give a quantum circuit interpretation of evaporating black hole geometry.
G. Penington, Entanglement Wedge Reconstruction and the Information Paradox , 1905.08255
1905
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1910
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1911
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A. Hamilton, D. N. Kabat, G. Lifschytz and D. A. Lowe, Local bulk operators in AdS/CFT: A Boundary view of horizons and locality , Phys. Rev. D 73
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J. Maldacena and L. Susskind, Cool horizons for entangled black holes , Fortsch. Phys. 61
2013
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S. H. Shenker and D. Stanford, Black holes and the butterfly effect , JHEP 03
L. Susskind, The Typical-State Paradox: Diagnosing Horizons with Complexity , Fortsch. Phys. 64
2016
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A. R. Brown, L. Susskind and Y. Zhao, Quantum Complexity and Negative Curvature , Phys. Rev. D95
2017
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Y. Zhao, Uncomplexity and Black Hole Geometry , Phys. Rev. D97
2018
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A. R. Brown and L. Susskind, Second law of quantum complexity , Phys. Rev. D97
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2014
Cited alongside, same era.
L. Susskind, Entanglement is not enough , Fortsch. Phys. 64
2016
Cited alongside, same era.
B. Swingle, Constructing holographic spacetimes using entanglement renormalization , 1209.3304
Cited in the paper.
L. Susskind and Y. Zhao, Switchbacks and the Bridge to Nowhere , 1408.2823
Cited in the paper.
A. R. Brown, H. Gharibyan, G. Penington and L. Susskind, The Python’s lunch: geometric obstructions to decoding Hawking radiation ,
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2018
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Y. Zhao, Complexity and Boost Symmetry , Phys. Rev. D98
2018
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