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We studied the leading area term of the entanglement entropy of $\mathcal{N}=1$ supersymmetric $O(N)$ vector model in $2+1$ dimensions close to the line of second order phase transition in the large $N$ limit.
1983
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G. Murthy and S. Sachdev, “Action of hedgehog instantons in the disordered phase of the (2 + 1)-dimensional CP(N-1) model,” Nucl. Phys. B
1990
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2004
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H. Casini and M. Huerta, “Entanglement and alpha entropies for a massive scalar field in two dimensions,” J. Stat. Mech
2005
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H. Casini, C. D. Fosco, and M. Huerta, “Entanglement and alpha entropies for a massive Dirac field in two dimensions,” J. Stat. Mech
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M. A. Metlitski, C. A. Fuertes, and S. Sachdev, “Entanglement Entropy in the O(N) model,” Phys. Rev
2009
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J. Cardy and P. Calabrese, “Unusual Corrections to Scaling in Entanglement Entropy,” J. Stat. Mech
2010
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R. C. Myers and A. Sinha, “Seeing a c-theorem with holography,” Phys. Rev
2010
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2011
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2011
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H. Casini and M. Huerta, “On the RG running of the entanglement entropy of a circle,” Phys. Rev
2012
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2014
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“Probing renormalization group flows using entanglement entropy,” JHEP
2014
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V. Rosenhaus and M. Smolkin, “Entanglement Entropy for Relevant and Geometric Perturbations,” JHEP
2015
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“Area terms in entanglement entropy,” Phys. Rev
2015
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2013
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2013
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T. Nishioka and I. Yaakov, “Supersymmetric Renyi Entropy,” JHEP
2013
Cited alongside, same era.
L.-Y. Hung, M. Smolkin, and E. Sorkin, “(Non) supersymmetric quantum quenches,” JHEP
2013
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M. Rangamani and T. Takayanagi, “Holographic Entanglement Entropy,” arXiv:1609.01287 [hep-th]
Cited in the paper.
Gao-deng jiaoyu
X.-L. Ka, Advanced Quantum Mechanics
Cited in the paper.
2016
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2016
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