On interpretation of fluctuations of conserved charges at high T

IF 2.8 3区 物理与天体物理 Q2 PHYSICS, NUCLEAR The European Physical Journal A Pub Date : 2024-08-31 DOI:10.1140/epja/s10050-024-01387-3
T. D. Cohen, L. Ya. Glozman
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Abstract

Fluctuations of conserved charges calculated on the lattice which can be measured experimentally, are well reproduced by a hadron resonanse gas model at temperatures below \(T_{ch} \sim 155\) MeV and radically deviate from the hadron resonance gas predictions above the chiral restoration crossover. This behaviour is typically interpreted as an indication of deconfinement in the quark-gluon plasma regime. We present an argument that this interpretation may be too simple. The argument is based on the scaling of quantities with the number of colors: demonstration of deconfinement and QGP requires observable that is sensitive to \(\sim N_c^2\) gluons while the conserved charges are sensitive only to quarks and above \(T_{ch}\) scale as \(N_c^1\). The latter scaling is consistent with the existence of an intermediate regime characterized by restored chiral symmetry and by approximate chiral spin symmetry which is a symmetry of confining interaction. In this regime the energy density, pressure and entropy density scale as \(N_c^1\). In the large \(N_c\) limit this regime might become a distinct phase separated from the hadron gas and from QGP by phase transitions. A natural observable that associates with deconfinement and is directly sensitive to deconfined \(N_c^2-1\) gluons is the Polyakov loop; in the \(N_c=3\) world it remains very close to 0 at temperatures well above chiral crossover, reaches the value \(\sim 0.5\) around \(\sim 3T_{ch}\) and the value close to 1 at temperatures \(\sim 1\) GeV.

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关于高 T 下守恒电荷波动的解释
在低于 \(T_{ch} \sim 155\) MeV 的温度下,强子共振气体模型很好地再现了在晶格上计算出的守恒电荷的波动,而在手性恢复交叉点之上,这种波动则与强子共振气体的预测发生了根本的偏离。这种行为通常被解释为在夸克-胶子等离子体体系中去抵消的迹象。我们提出了一个论点,认为这种解释可能过于简单。这个论点是基于数量与颜色数量的比例关系:证明去抵消和夸克胶子等离子体需要对 \(\sim N_c^2\) 胶子敏感的观测指标,而守恒电荷只对\(T_{ch}\)以上的夸克敏感,其比例为 \(N_c^1\)。后一种缩放与一个以恢复手性对称性和近似手性自旋对称性为特征的中间制度的存在是一致的,而手性自旋对称性是约束相互作用的对称性。在这个体系中,能量密度、压力和熵密度的尺度为 \(N_c^1\)。在大\(N_c\)极限下,这个体系可能会成为一个独立的相,通过相变与强子气体和QGP分离开来。在 \(N_c=3\) 的世界里,它在远高于手性交叉的温度下仍然非常接近于0,在 \(\sim 3T_{ch}\) 附近达到了 \(\sim 0.5\) 值,在 \(\sim 1\) GeV 的温度下达到了接近于1的值;在 \(N_c=3\) 的世界里,它在远高于手性交叉的温度下仍然非常接近于0,在 \(\sim 3T_{ch}\) 附近达到了 \(\sim 0.5\) 值,在 \(\sim 1\) GeV 的温度下达到了接近于1的值。
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来源期刊
The European Physical Journal A
The European Physical Journal A 物理-物理:核物理
CiteScore
5.00
自引率
18.50%
发文量
216
审稿时长
3-8 weeks
期刊介绍: Hadron Physics Hadron Structure Hadron Spectroscopy Hadronic and Electroweak Interactions of Hadrons Nonperturbative Approaches to QCD Phenomenological Approaches to Hadron Physics Nuclear and Quark Matter Heavy-Ion Collisions Phase Diagram of the Strong Interaction Hard Probes Quark-Gluon Plasma and Hadronic Matter Relativistic Transport and Hydrodynamics Compact Stars Nuclear Physics Nuclear Structure and Reactions Few-Body Systems Radioactive Beams Electroweak Interactions Nuclear Astrophysics Article Categories Letters (Open Access) Regular Articles New Tools and Techniques Reviews.
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