有限体积中QCD的临界端点与重子数涨落

Juliane Bernhardt, C. Fischer, Philipp Isserstedt
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引用次数: 0

摘要

我们总结了最近关于QCD相图中关键端点位置的体积依赖性的结果。为此,我们采用了晶格杨-米尔斯理论和(删节)版戴森-施温格方程的朗道规范的复杂组合,用于$2 + 1$夸克口味。我们在小体积和中等体积下研究了该系统,并确定了临界端点的位置与边界条件和边长为$L$的三维立方体的体积的依赖关系。我们还讨论了在这种情况下重子数波动的最新结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Critical Endpoint of QCD and Baryon Number Fluctuations in a Finite Volume
We summarize recent results on the volume dependence of the location of the critical endpoint in the QCD phase diagram. To this end, we employ a sophisticated combination of Lattice Yang--Mills theory and a (truncated) version of Dyson--Schwinger equations in Landau gauge for $2 + 1$ quark flavours. We study this system at small and intermediate volumes and determine the dependence of the location of the critical endpoint on the boundary conditions and the volume of a three-dimensional cube with edge length $L$. We also discuss recent results on baryon number fluctuations in this setup.
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