论文标题

Quark-Gluon等离子体中的Quarkonium:重新检查的开放量子系统方法

Quarkonium in Quark-Gluon Plasma: Open Quantum System Approaches Re-examined

论文作者

Akamatsu, Yukinao

论文摘要

Quark-Gluon等离子体(QGP)中Quarkonium的解离是相对论重型离子碰撞中的一个长期话题,因为据信它可以表明QGP的基本性质之一 - 由于自由度的自由而引起的Debye筛选。最近的新理论发展是将开放量子系统框架应用于QGP中的Quarkonium。开放系统方法使我们能够描述QGP的动力学和静态特性如何以连贯的方式影响Quarkonium的时间演变。 当前,有几个Quarkonium的主方程,与各种规模假设相对应,每个假设都以不同的理论框架得出。在这篇综述中,所有现有的主方程都在统一框架中系统地重新修饰为lindblad方程。同样,作为相对论重离子碰撞中最相关的描述之一,详细研究了QGP中重夸克对的量子布朗运动。量子布朗尼运动是通过少数基本数量的QGP参数化的,例如重夸克电势的真实和虚构部分(复杂电势),重夸克动量扩散常数和热偶极偶极体的自能量常数,这些QGP构成了静态夸克的中等体性自我能量。这表明Quarkonia的收益率(例如$ j/ψ$和$υ$)在相对论重型离子碰撞中有可能确定这些基本数量。

Dissociation of quarkonium in quark-gluon plasma (QGP) is a long standing topic in relativistic heavy-ion collisions because it has been believed to signal one of the fundamental natures of the QGP -- Debye screening due to the liberation of color degrees of freedom. Among recent new theoretical developments is the application of open quantum system framework to quarkonium in the QGP. Open system approach enables us to describe how dynamical as well as static properties of QGP influences the time evolution of quarkonium in a coherent way. Currently, there are several master equations for quarkonium corresponding to various scale assumptions, each derived in different theoretical frameworks. In this review, all of the existing master equations are systematically rederived as Lindblad equations in a unified framework. Also, as one of the most relevant descriptions in relativistic heavy-ion collisions, quantum Brownian motion of heavy quark pair in the QGP is studied in detail. The quantum Brownian motion is parametrized by a few fundamental quantities of QGP such as real and imaginary parts of heavy quark potential (complex potential), heavy quark momentum diffusion constant, and thermal dipole self-energy constant, which constitute in-medium self-energy of a static quarkonium. This indicates that the yields of quarkonia such as $J/ψ$ and $Υ$ in the relativistic heavy-ion collisions have the potential to determine these fundamental quantities.

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