Reanalysis of the BFKL Pomeron at the next-to-leading logarithmic accuracy
Xu-Chang Zheng, Xing-Gang Wu, Sheng-Quan Wang, Jian-Ming Shen,, Qiong-Lian Zhang

TL;DR
This paper applies the principle of maximum conformality to the BFKL Pomeron at NLL accuracy, improving perturbative convergence and reducing scheme and gauge dependence, with implications for high-energy phenomenology.
Contribution
It introduces PMC scale setting to the BFKL Pomeron intercept at NLL accuracy, enhancing theoretical precision and stability over previous methods.
Findings
PMC reduces renormalization scale ambiguity.
The Pomeron intercept shows weak dependence on gluon virtuality.
The MOM scheme is more reliable than MS-bar for data comparison.
Abstract
We apply the principle of maximum conformality (PMC) to the Balitsky-Fadin-Kuraev-Lipatov (BFKL) Pomeron intercept at the next-to-leading logarithmic (NLL) accuracy. The PMC eliminates the conventional renormalization scale ambiguity by absorbing the non-conformal -terms into the running coupling, and a more accurate pQCD estimation can be obtained. After PMC scale setting, the QCD perturbative convergence can be greatly improved due to the elimination of renormalon terms in pQCD series, and the BFKL Pomeron intercept has a weak dependence on the virtuality of the reggeized gluon. For example, by taking the Fried-Yennie gauge, we obtain for . This is a good property to apply to the high-energy phenomenology. Further more, to compare with the data, it is found that the physical ${\rm…
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