J. A. Gracey

collaborators

5 papers

hep-ph2026

Asymptotic PadÃ© Predictions up to Six Loops in QCD and Eight Loops in $I^» I ¨ ^{4}$

J. A. Gracey, I. Jack, D. R. T. Jones

We assess the accuracy of our previous Asymptotic PadÃ© predictions of the five-loop QCD $I^^{2}$ -function and quark mass anomalous dimension in the light of subsequent exact results.…

hep-th2025

Six loop critical exponent analysis for Lee-Yang and percolation theory

J. A. Gracey

Using the recent six loop renormalization group functions for Lee-Yang and percolation theory constructed by Schnetz from a scalar cubic Lagrangian, we deduce the $I^µ$ expansion of…

hep-th2025

Anomalous dimensions and critical exponents for the Gross-Neveu-Yukawa model at five loops

J. A. Gracey, A. Maier, P. Marquard +1

We renormalize the Gross-Neveu-Yukawa model with an $O (N)$ symmetry to $O (I^µ^{5})$ in $d = 4 - I^µ$ dimensions and determine the anomalous dimensions of the fermion and scalar f…

hep-th2025

Four loop renormalization of QCD in the Curci-Ferrari gauge

J. A. Gracey

We renormalize Quantum Chromodynamics (QCD) when gauge fixed in the nonlinear Curci-Ferrari gauge to four loops in the modified minimal subtraction (MSbar) scheme. We reproduce the…

hep-ph2025

Four loop Green's functions involving the $n$ $=$ $2$ moment of the Wilson operator

J. A. Gracey

We evaluate the Green's function for the insertion of the second moment of the twist- $2$ flavour nonsinglet Wilson operator in a quark $2$ -point function in all three different sin…

Asymptotic PadÃ© Predictions up to Six Loops in QCD and Eight Loops in I^»I¨4

Six loop critical exponent analysis for Lee-Yang and percolation theory

Anomalous dimensions and critical exponents for the Gross-Neveu-Yukawa model at five loops

Four loop renormalization of QCD in the Curci-Ferrari gauge

Four loop Green's functions involving the n = 2 moment of the Wilson operator

Asymptotic PadÃ© Predictions up to Six Loops in QCD and Eight Loops in $I^» I ¨ ^{4}$

Four loop Green's functions involving the $n$ $=$ $2$ moment of the Wilson operator