Simple Fluctuations in Simple Glass Formers

IF 2.9 2区 化学 Q3 CHEMISTRY, PHYSICAL
Corentin C. L. Laudicina*, Patrick Charbonneau, Yi Hu, Liesbeth M. C. Janssen, Peter K. Morse, Ilian Pihlajamaa and Grzegorz Szamel, 
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引用次数: 0

Abstract

Critical single-particle fluctuations associated with particle displacements are inherent to simple glass-forming liquids in the limit of large dimensions and leave a pseudocritical trace across all finite dimensions. This characteristic could serve as a crucial test for distinguishing between theories of glass formation. We here examine these critical fluctuations, as captured by the well-established non-Gaussian parameter, within both mode-coupling theory (MCT) and dynamical mean-field theory (DMFT) across dimensions for hard sphere fluids and for the minimally structured Mari–Kurchan model. We establish general scaling laws relevant to any liquid dynamics theory in large dimensions and show that the dimensional scalings predicted by MCT are inconsistent with those from DMFT. Simulation results for hard sphere fluids in moderately high dimensions align with the DMFT scenario, reinforcing the relevance of mean-field theory for capturing glass physics in finite dimensions. We identify potential adjustments to MCT to account for certain mean-field physics. Our findings also highlight that local structure and spatial dimensionality can affect single-particle critical fluctuations in nontrivial ways.

Abstract Image

简单玻璃成形体的简单波动
与粒子位移相关的临界单粒子波动是简单玻璃形成液体在大尺寸极限下固有的,并在所有有限维度上留下伪临界痕迹。这个特征可以作为区分不同玻璃形成理论的关键测试。我们在此研究了这些临界波动,正如已建立的非高斯参数所捕获的那样,在模式耦合理论(MCT)和动态平均场理论(DMFT)中对硬球流体和最小结构的Mari-Kurchan模型进行了跨维度的研究。我们建立了适用于任何大尺度液体动力学理论的一般标度定律,并证明MCT预测的尺度标度与DMFT预测的不一致。中等高维硬球流体的模拟结果与DMFT情景一致,加强了平均场理论在有限维中捕获玻璃物理的相关性。我们确定了MCT的潜在调整,以解释某些平均场物理。我们的发现还强调了局部结构和空间维度可以以非平凡的方式影响单粒子的临界波动。
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来源期刊
CiteScore
5.80
自引率
9.10%
发文量
965
审稿时长
1.6 months
期刊介绍: An essential criterion for acceptance of research articles in the journal is that they provide new physical insight. Please refer to the New Physical Insights virtual issue on what constitutes new physical insight. Manuscripts that are essentially reporting data or applications of data are, in general, not suitable for publication in JPC B.
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