Correlation functions of descendants in the scaling Lee--Yang model
V.A. Belavin (Moscow, ITEP), O.V. Miroshnichenko (Landau Inst.)

TL;DR
This paper investigates the correlation functions of the composite field T̄T in the scaling Lee-Yang model, demonstrating that form factor calculations align with conformal perturbation theory predictions.
Contribution
It provides a numerical validation of the form factors for T̄T and confirms their consistency with ultraviolet asymptotics in the Lee-Yang model.
Findings
Numerical agreement between form factor calculations and conformal predictions.
Validation of constraints on T̄T expectation values.
Confirmation of asymptotic behavior in the scaling Lee-Yang model.
Abstract
Correlation functions of the composite field in the scaling Lee--Yang model are studied. Using the analytic expression for form factors of this operator recently proposed by Delfino and Niccoli \cite{DN}, we show numerically that the constraints on the expectation values obtained in \cite{AZ_VEVTT} and the additional requirement of asymptotic behavior lead to a perfect agreement with the ultraviolet asymptotic predicted by the conformal perturbation theory.
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