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We examine holographic complexity in the doubly holographic model introduced in [arXiv:2006.04851][arXiv:2010.00018] to study quantum extremal islands.
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K. Hashimoto, N. Iizuka and Y. Matsuo, Islands in Schwarzschild black holes , JHEP 06
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H. Geng and A. Karch, Massive islands , JHEP 09
2006
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T. Li, J. Chu and Y. Zhou, Reflected Entropy for an Evaporating Black Hole , 2006.10846
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V. Chandrasekaran, M. Miyaji and P. Rath, Islands for Reflected Entropy , 2006.10754
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O. Ben-Ami and D. Carmi, On Volumes of Subregions in Holography and Complexity , JHEP 11
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D. Harlow, Jerusalem Lectures on Black Holes and Quantum Information , Rev. Mod. Phys. 88
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D. Carmi, R. C. Myers and P. Rath, Comments on Holographic Complexity , JHEP 03
2017
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J. Couch, W. Fischler and P. H. Nguyen, Noether charge, black hole volume, and complexity , JHEP 03
2017
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R. Jefferson and R. C. Myers, Circuit complexity in quantum field theory , JHEP 10
2017
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B. Swingle and Y. Wang, Holographic Complexity of Einstein-Maxwell-Dilaton Gravity , JHEP 09
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T. Takayanagi, Holographic Spacetimes as Quantum Circuits of Path-Integrations , JHEP 12
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P. A. Cano, Lovelock action with nonsmooth boundaries , Phys. Rev. D 97
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M. Flory and N. Miekley, Complexity change under conformal transformations in AdS 3
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E. Caceres and M.-L. Xiao, Complexity-action of subregions with corners , JHEP 03
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C. A. Agón, M. Headrick and B. Swingle, Subsystem Complexity and Holography , JHEP 02
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J. Jiang and B. Deng, Investigating the holographic complexity in Einsteinian cubic gravity , Eur. Phys. J. C 79
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S. Chakraborty and K. Parattu, Null boundary terms for Lanczos–Lovelock gravity , Gen. Rel. Grav. 51
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