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We apply recently constructed functional bases to the numerical conformal bootstrap for 1D CFTs.
1903
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Springer Science & Business Media, 1998
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R. Rattazzi, V. S. Rychkov, E. Tonni, and A. Vichi, “Bounding scalar operator dimensions in 4D CFT,”
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R. Rattazzi, S. Rychkov, and A. Vichi, “Central Charge Bounds in 4D Conformal Field Theory,”
2011
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D. Poland, D. Simmons-Duffin, and A. Vichi, “Carving Out the Space of 4D CFTs,”
2012
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2013
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F. Gliozzi, “More constraining conformal bootstrap,”
2013
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P. Liendo, L. Rastelli, and B. C. van Rees, “The Bootstrap Program for Boundary CFTd,”
2013
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A. Castedo Echeverri, B. von Harling, and M. Serone, “The Effective Bootstrap,”
2016
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D. Mazac, “Analytic bounds and emergence of AdS
2017
J. Qiao and S. Rychkov, “Cut-touching linear functionals in the conformal bootstrap,”
2017
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S. El-Showk and M. F. Paulos, “Extremal bootstrapping: go with the flow,”
2018
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2018
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2019
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D. Mazac and M. F. Paulos, “The analytic functional bootstrap. Part I: 1D CFTs and 2D S-matrices,”
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A. Kaviraj and M. F. Paulos, “The Functional Bootstrap for Boundary CFT,”
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D. Mazac, “A Crossing-Symmetric OPE Inversion Formula,”
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D. Mazac, L. Rastelli, and X. Zhou, “An Analytic Approach to BCFT
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Cited in the paper.
M. Milgram, “On Hypergeometrics 3F2(1) - A Review,”
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2019
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