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024 7 _ |a arXiv:2506.06422
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024 7 _ |a 10.3204/PUBDB-2025-01738
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037 _ _ |a PUBDB-2025-01738
041 _ _ |a English
088 _ _ |a DESY-25-078
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088 _ _ |a arXiv:2506.06422
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100 1 _ |a Barrat, Julien
|0 P:(DE-H253)PIP1098469
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|e Corresponding author
245 _ _ |a The analytic bootstrap at finite temperature
260 _ _ |c 2025
336 7 _ |a Preprint
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336 7 _ |a Electronic Article
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336 7 _ |a ARTICLE
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500 _ _ |a 61 pages
520 _ _ |a We propose new formulae for thermal two-point functions of scalar operators, based ontheir analytic structure at both zero and non-zero spatial separation. At zero spatialseparation, we derive a dispersion relation in the complexified time plane, which fixesthe correlator up to an additive constant and theory-dependent dynamical information.At non-zero spatial separation, we explore the interplay between dispersion relations, theOPE, and the KMS condition. In particular, we introduce a formula for the thermal two-point function obtained by summing over images of the dispersion relation result. Thisconstruction satisfies all thermal bootstrap conditions, with the exception of clustering atinfinite distance, which must be verified on a case-by-case basis. We test our results both inweakly and strongly coupled theories. In particular, we show that the Tauberian behaviorof [1] and its correction can be explicitly derived from dispersion relation. We combineanalytical and numerical results in a “hybrid” bootstrap fashion, and we compute thethermal two-point function of the energy operator in the 3d Ising model and find excellentagreement with Monte Carlo simulations.
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536 _ _ |a DFG project G:(GEPRIS)506632645 - SFB 1624: Höhere Strukturen, Modulräume und Integrabilität (506632645)
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700 1 _ |a Bozkurt, Deniz
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700 1 _ |a Marchetto, Enrico
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700 1 _ |a Miscioscia, Alessio
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700 1 _ |a Pomoni, Elli
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910 1 _ |a External Institute
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913 1 _ |a DE-HGF
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914 1 _ |y 2025
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980 _ _ |a preprint
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