Relation between pole and running masses of heavy quarks using the principle of maximum conformality
arXiv:2209.06881 · doi:10.1093/ptep/ptae020
Abstract
The relation of the pole and running heavy quark masses of order in perturbative quantum chromodynamics (pQCD) can be obtained using the Principle of Maximum Conformality (PMC), a formalism that provides a rigorous method for eliminating renormalization scale and scheme ambiguities for observables in pQCD. Using PMC, an optimal renormalization scale for the heavy quark mass ratio is determined, independent of the renormalization scale and scheme up to order . Precise values are then obtained for the PMC pole masses of the heavy quarks GeV, GeV, and the running mass GeV at the PMC scale.
13 pages, 8 figures
References in corpus (10)
- Quark mass relations to four-loop order
- Eliminating the Renormalization Scale Ambiguity for Top-Pair Production Using the Principle of Maximum Conformality
- Single Scale Tadpoles and O(GF mt^2 as^3) Corrections to the rho Parameter
- Four-Loop QCD Corrections to the Rho Parameter
- Self-Consistency Requirements of the Renormalization Group for Setting the Renormalization Scale
- What is the Top Quark Mass?
- Generalization of the Brodsky-Lepage-Mackenzie optimization within the -expansion and the Principle of Maximal Conformality
- Standard and epsilon-finite Master Integrals for the rho-Parameter
- Notes on interplay of the QCD and EW perturbative corrections to the pole-running top-quark mass ratio
- A new analysis of the pQCD contributions to the electroweak parameter using the single-scale approach of principle of maximum conformality