Estimation of the large order behavior of the plaquette

Abstract

The universality of vacuum condensate can be exploited to relate the infrared renormalon caused large order behaviors of different processes. As an application the normalization constant of the large order behavior of the average plaquette is estimated using the Adler function.

7 pages. version published in Phys. Lett. B

References in corpus (3)

• Hadronic Z- and tau-Decays in Order alpha_s^4
• Adler Function, Bjorken Sum Rule, and the Crewther Relation to Order alpha_s^4 in a General Gauge Theory
• Surviving the renormalon in heavy quark potential

Cited by in corpus (6)

• Perturbative expansion of the plaquette to $\mathcal{O}({\alpha }^{35})$ in four-dimensional SU(3) gauge theory
• Reconciling the Contour-Improved and Fixed-Order Approaches for $\tau$ Hadronic Spectral Moments II: Renormalon Norm and Application in ${\alpha }_s$ Determinations
• Renormalon subtraction in OPE using Fourier transform: Formulation and application to various observables
• Renormalon-free definition of the gluon condensate within the large-${\beta }_0$ approximation
• Vacuum quark condensate, chiral Lagrangian, and Bose-Einstein statistics
• Flavor dependence of normalization constant for an infrared renormalon