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Quantitative investigation of the mean-field scenario for the structural glass transition from a schematic mode-coupling analysis of experimental data

机译:结构平均场方案的定量研究   从实验数据的示意模式耦合分析的玻璃化转变

摘要

A quantitative application to real supercooled liquids of the mean-fieldscenario for the glass transition ($T_g$) is proposed. This scenario, based onan analogy with spin-glass models, suggests a unified picture of themode-coupling dynamical singularity ($T_c$) and of the entropy crisis at theKauzmann temperature ($T_K$), with $T_c>T_g>T_K$. Fitting a simple set ofmode-coupling equations to experimental light-scattering spectra of two fragileliquids and deriving the equivalent spin-glass model, we can estimate not only$T_c$, but also the static transition temperature $T_s$ correspondingsupposedly to $T_K$. For the models and systems considered here, $T_s$ isalways found above $T_g$, in the fluid phase. A comparison with recenttheoretical calculations shows that this overestimation of the ability of aliquid to form a glass seems to be a generic feature of the mean-fieldapproach.
机译:提出了一种在玻璃化转变的平均场情况下实际过冷液体的定量应用($ T_g $)。该场景基于自旋玻璃模型的类比,给出了模耦合动力学奇异性($ T_c $)和考兹曼温度下的熵危机($ T_K $)的统一图片,其中$ T_c> T_g> T_K $。将一组简单的模式耦合方程拟合两种易碎液体的实验光散射光谱并推导等效的自旋玻璃模型,我们不仅可以估算$ T_c $,而且可以估算出静态过渡温度$ T_s $对应于$ T_K $。对于此处考虑的模型和系统,在流动相中,总是在$ T_g $以上找到$ T_s $。与最新理论计算的比较表明,对液体形成玻璃的能力的这种高估似乎是平均场方法的普遍特征。

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  • 年度 2000
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  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
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