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We study the contribution to the entanglement entropy of (2+1)-dimensional conformal field theories coming from a sharp corner in the entangling surface.
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2008
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2008
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H. Casini and M. Huerta, “Entanglement entropy in free quantum field theory,” J. Phys. A 42
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Tagliacozzo, L., Evenbly, G., & Vidal, G. “Simulation of two-dimensional quantum systems using a tree tensor network that exploits the entropic area law,” 2009, Phys. Rev. B, 80, 235127
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H. Casini and M. Huerta, “Remarks on the entanglement entropy for disconnected regions,” JHEP 0903
2013
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Inglis, S., & Melko, R. G. “Entanglement at a two-dimensional quantum critical point: a T = 0 projector quantum Monte Carlo study,” 2013, New Journal of Physics, 15, 073048
2013
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2013
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E. M. Stoudenmire, P. Gustainis, R. Johal, S. Wessel and R. G. Melko, “Corner contribution to the entanglement entropy of strongly interacting O(2) quantum critical systems in 2+1 dimensions,” Phys. Rev. B 90
2014
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2009
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2009
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R. C. Myers and A. Sinha, “Seeing a c-theorem with holography,” Phys. Rev. D 82
2010
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2010
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R. C. Myers and A. Sinha, “Holographic c-theorems in arbitrary dimensions,” JHEP 1101
2011
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2011
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2011
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2012
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2014
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2014
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Helmes, J., & Wessel, S. “Entanglement entropy scaling in the bilayer Heisenberg spin system,” 2014, Phys. Rev. B, 89, 245120
2014
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X. Dong, “Holographic Entanglement Entropy for General Higher Derivative Gravity,” JHEP 1401
2014
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J. Camps, “Generalized entropy and higher derivative Gravity,” JHEP 1403
2014
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2014
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F. Kos, D. Poland and D. Simmons-Duffin, “Bootstrapping the O ( N ) O(N) vector models,” JHEP 1406
2014
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Devakul, T., & Singh, R. R. P. “Quantum critical universality and singular corner entanglement entropy of bilayer Heisenberg-Ising model.” 2014, Phys. Rev. B, 90, 064424
2014
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V. Rosenhaus and M. Smolkin, “Entanglement Entropy: A Perturbative Calculation,” JHEP 1412
2014
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L. Y. Hung, R. C. Myers and M. Smolkin, “Twist operators in higher dimensions,” JHEP 1410
2014
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E. Perlmutter, “A universal feature of CFT Rényi entropy,” JHEP 1403
2014
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2015
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