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General principles of quantum field theory imply that there exists an operator product expansion (OPE) for Wightman functions in Minkowski momentum space that converges for arbitrary kinematics.
1903
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1903
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1907
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1907
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1908
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1908
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1909
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1910
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1910
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1910
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1910
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1911
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1912
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A. M. Polyakov, “Non-Hamiltonian approach to conformal quantum field theory,” Zh. Eksp. Teor. Fiz. 66
1974
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G. Mack, “All unitary ray representations of the conformal group SU(2,2) with positive energy,” Commun. Math. Phys
1977
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G. Mack, “Convergence of Operator Product Expansions on the Vacuum in Conformal Invariant Quantum Field Theory,” Commun. Math. Phys
1977
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A. A. Belavin, A. M. Polyakov, and A. B. Zamolodchikov, “Infinite Conformal Symmetry in Two-Dimensional Quantum Field Theory,” Nucl. Phys
1984
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Princeton Univ. Pr., 2000
R. F. Streater and A. S. Wightman, PCT, spin and statistics, and all that · 2000
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2016
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2016
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2016
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2017
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S. Caron-Huot, “Analyticity in Spin in Conformal Theories,” JHEP
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2001
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2008
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2012
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A. L. Fitzpatrick and J. Kaplan, “Unitarity and the Holographic S-Matrix,” JHEP
2012
Cited alongside, same era.
2013
Cited alongside, same era.
Z. Komargodski and A. Zhiboedov, “Convexity and Liberation at Large Spin,” JHEP
2013
Cited alongside, same era.
M. Hogervorst and S. Rychkov, “Radial Coordinates for Conformal Blocks,” Phys. Rev
2013
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2017
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2018
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2018
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2018
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M. Gillioz, “Momentum-space conformal blocks on the light cone,” JHEP
2018
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2019
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D. Karateev, P. Kravchuk, and D. Simmons-Duffin, “Harmonic Analysis and Mean Field Theory,” JHEP
2019
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B. Mukhametzhanov and A. Zhiboedov, “Analytic Euclidean Bootstrap,” JHEP
2019
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