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Renormalized quark-antiquark Hamiltonian induced by a gluon mass ansatz in heavy-flavor QCD

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arxiv 1705.07629 v2 pith:7ISQRPXU submitted 2017-05-22 hep-ph hep-thnucl-th

classification hep-phhep-thnucl-th
keywords effectivegluonmassbeyonddynamicsgeneratorgluonsheavy
verification ladder T0 review T1 audit T2 compute T3 formal
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In response to the growing need for theoretical tools that can be used in QCD to describe and understand the dynamics of gluons in hadrons in the Minkowski space-time, the renormalization group procedure for effective particles (RGPEP) is shown in the simplest available context of heavy quarkonia to exhibit a welcome degree of universality in the first approximation it yields once one assumes that beyond perturbation theory gluons obtain effective mass. Namely, in the second-order terms, the Coulomb potential with Breit-Fermi spin couplings in the effective quark-antiquark component of a heavy quarkonium, is corrected in one-flavor QCD by a spin-independent harmonic oscillator term that does not depend on the assumed effective gluon mass or the choice of the RGPEP generator. The new generator we use here is much simpler than the ones used before and has the advantage of being suitable for studies of the effective gluon dynamics at higher orders than the second and beyond the perturbative expansion.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Second-order effective renormalized Hamiltonian of Quantum Chromodynamics

    hep-ph 2026-06 unverdicted novelty 6.0 of 10

    The authors derive a second-order effective QCD Hamiltonian in front-form dynamics whose matrix elements remain finite in the color-singlet sector after UV renormalization because a Casimir-log term vanishes there.

  2. The Renormalized Yukawa Hamiltonian: Spectrum, Parton Distribution Functions, and Resource Estimates for Quantum Simulation

    hep-th 2025-08 conditional novelty 6.0 of 10

    The renormalized light-front Yukawa Hamiltonian gives convergent bound-state masses and parton distributions, with quantum block-encoding costs only about 50% higher than the bare Hamiltonian.

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