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We use the conformal bootstrap to perform a precision study of the operator spectrum of the critical 3d Ising model.
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Y. Deng and H. W. J. Blöte, “Simultaneous analysis of several models in the three-dimensional ising universality class,” Phys. Rev. E
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2003
Cited alongside, same era.
L. Canet, B. Delamotte, D. Mouhanna, and J. Vidal, “Nonperturbative renormalization group approach to the Ising model: A Derivative expansion at order ∂ 4 \partial^{4} ,” Phys.Rev
2003
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D. F. Litim and L. Vergara, “Subleading critical exponents from the renormalization group,” Phys.Lett
2004
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Cambridge, UK: Univ. Pr., 2007
W. H. Press, S. A. Teukolsky, W. T. Vetterling, and B. P. Flannery, Numerical Recipes: The Art of Scientific Computing · 2007
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2007
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2008
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2009
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V. S. Rychkov and A. Vichi, “Universal Constraints on Conformal Operator Dimensions,” Phys. Rev
2009
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2012
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A. Codello, “Scaling Solutions in Continuous Dimension,” J.Phys
2012
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2013
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2013
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2013
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Z. Komargodski and A. Zhiboedov, “Convexity and Liberation at Large Spin,” JHEP
2013
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R. Brower, G. Fleming, and H. Neuberger, “Lattice Radial Quantization: 3D Ising,” Phys.Lett
2013
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P. Liendo, L. Rastelli, and B. C. van Rees, “The Bootstrap Program for Boundary CFT d
2013
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M. Hogervorst and S. Rychkov, “Radial Coordinates for Conformal Blocks,” Phys.Rev
2013
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2013
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2014
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