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N=4 超对称杨-米尔斯等离子体的热谱函数中的输运峰在中间耦合处。

Transport Peak in the Thermal Spectral Function of N=4 Supersymmetric Yang-Mills Plasma at Intermediate Coupling.

机构信息

Rudolf Peierls Centre for Theoretical Physics, Clarendon Lab, Oxford, OX1 3PU, United Kingdom.

Departament de Física Quàntica i Astrofísica & Institut de Ciències del Cosmos (ICC), Universitat de Barcelona, Martí i Franquès 1, 08028 Barcelona, Spain.

出版信息

Phys Rev Lett. 2018 Nov 9;121(19):191603. doi: 10.1103/PhysRevLett.121.191603.

Abstract

We study the structure of thermal spectral function of the stress-energy tensor in N=4 supersymmetric Yang-Mills theory at intermediate 't Hooft coupling and infinite number of colors. In gauge-string duality, this analysis reduces to the study of classical bulk supergravity with higher-derivative corrections, which correspond to (inverse) coupling corrections on the gauge theory side. We extrapolate the analysis of perturbative leading-order corrections to intermediate coupling by nonperturbatively solving the equations of motion of metric fluctuations dual to the stress-energy tensor at zero spatial momentum. We observe the emergence of a separation of scales in the analytic structure of the thermal correlator associated with two types of characteristic relaxation modes. As a consequence of this separation, the associated spectral function exhibits a narrow structure in the small frequency region which controls the dynamics of transport in the theory and may be described as a transport peak typically found in perturbative, weakly interacting thermal field theories. We compare our results with generic expectations drawn from perturbation theory, where such a structure emerges as a consequence of the existence of quasiparticles.

摘要

我们研究了 N=4 超对称杨-米尔斯理论中中间‘t Hooft 耦合和无穷大色数的热谱函数的结构。在规范弦对偶中,这种分析简化为研究具有更高导数修正的经典 bulk 超引力,这对应于规范理论方面的(反)耦合修正。我们通过非微扰求解零空间动量下对偶于应力张量的度量涨落的运动方程,将微扰领头阶修正的分析外推到中间耦合。我们观察到与两种特征弛豫模式相关的热相关函数的解析结构中出现了标度分离。由于这种分离,相关的谱函数在控制理论中输运动力学的小频率区域表现出狭窄的结构,并且可以描述为在微扰、弱相互作用热场理论中通常发现的输运峰。我们将我们的结果与来自微扰理论的一般预期进行了比较,其中这种结构是由于准粒子的存在而出现的。

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