English

Suppression of the jet quenching parameter near the critical temperature

High Energy Physics - Phenomenology 2026-03-27 v2

Abstract

In this work, we study the jet quenching parameter q^{\hat q} by using a background field effective theory. Particular attention is paid to its behavior near the critical temperature where nonperturbative effects induced by the deconfining phase transition are taken into account through a self-consistently introduced background field Q{\cal Q}. We adopt a theoretical approach in which the interaction rate between the energetic jet and medium partons is computed diagrammatically and the hard-thermal-loop resummed propagator is used to regulate the infrared divergence. In the presence of a background field, its influence on the jet quenching parameter manifests in two aspects. One is the modification on the screening mass in the resummed propagator, which leads to an enhanced q^{\hat q}. The other corresponds to the Q{\cal Q}-modified parton distribution function which is dominant and leads to a suppression of q^{\hat q}. Decreasing the temperature TT, our result shows a nonmonotonic TT dependence of the dimensionless q^/T3{\hat q}/T^3. In the high temperature region, q^/T3{\hat q}/T^3 shows an increase with decreasing TT due to the running coupling effect. Near the critical temperature, the background field plays a significant role and a dramatic suppression of q^/T3{\hat q}/T^3 is found which qualitatively agrees with the lattice simulation. In addition, the background field modification on the jet quenching parameter which is characterized by the q^{\hat q} ratio can be simply parametrized by a polynomial expression depending only on the background field. This expression is expected to be useful for phenomenological applications in jet physics.

Keywords

Cite

@article{arxiv.2601.11230,
  title  = {Suppression of the jet quenching parameter near the critical temperature},
  author = {Haibo Ren and Qianqian Du and Yun Guo},
  journal= {arXiv preprint arXiv:2601.11230},
  year   = {2026}
}

Comments

minor changes, final version appears in PRD