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We study the operator product expansion (OPE) for scalar conformal defects of any codimension in CFT.
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D. Fursaev, Conformal anomalies of CFT’s with boundaries , JHEP 12
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2008
Cited alongside, same era.
2008
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J. Gomis and T. Okuda, S-duality, ’t Hooft operators and the operator product expansion , JHEP 09
2009
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M. Boucetta, The lichnerowicz laplacian on compact symmetric spaces , Comptes Rendus Mathematique 347
2009
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S. Weinberg, Six-dimensional Methods for Four-dimensional Conformal Field Theories , Phys. Rev. D82
2010
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Springer New York, 2010
S. Helgason, Integral Geometry and Radon Transforms · 2010
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M. S. Costa, J. Penedones, D. Poland and S. Rychkov, Spinning Conformal Correlators , JHEP 11
2011
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L. Bianchi, M. Meineri, R. C. Myers and M. Smolkin, Rényi entropy and conformal defects , JHEP 07
2016
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M. Billò, V. Gonçalves, E. Lauria and M. Meineri, Defects in conformal field theory , JHEP 04
2016
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2016
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2016
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2016
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S. N. Solodukhin, Boundary terms of conformal anomaly , Phys. Lett. B752
2016
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2016
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D. V. Fursaev and S. N. Solodukhin, Anomalies, entropy and boundaries , Phys. Rev. D93
2016
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2016
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F. Rejon-Barrera and D. Robbins, Scalar-Vector Bootstrap , JHEP 01
2016
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L. Susskind, Computational Complexity and Black Hole Horizons , Fortsch. Phys. 64
2016
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A. Karch, J. Sully, C. F. Uhlemann and D. G. E. Walker, Boundary Kinematic Space , JHEP 08
2017
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A. Karch and Y. Sato, Boundary Holographic Witten Diagrams , JHEP 09
2017
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C. Sleight and M. Taronna, Spinning Witten Diagrams , JHEP 06
2017
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