Publication: Stampedes I: fishnet OPE and octagon Bootstrap with nonzero bridges
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Abstract
Some quantities in quantum field theory are dominated by so-called leading logs and can be re-summed to all loop orders. In this work we introduce a notion of stampede which is a simple time-evolution of a bunch of particles which start their life in a corner — on the very right say — and hop their way to the opposite corner — on the left — through the repeated action of a quantum Hamiltonian. Such stampedes govern leading logs quantities in certain quantum field theories. The leading euclidean OPE limit of correlation functions in the fishnet theory and null double-scaling limits of correlators in N = 4 SYM are notable examples. As an application, we use these results to extend the beautiful bootstrap program of Coronado [1] to all octagons functions with arbitrary diagonal bridge length.
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1/N Expansion, Gauge Symmetry, Scale and Conformal Symmetries, Supersymmetric Gauge Theory
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English
Citation
Journal of High Energy Physics, v. 2022, n. 7, 2022.
