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Equilibrium distribution of the inherent states and their dynamics in glassy systems and granular media

机译:玻璃态系统和颗粒介质中固有态的平衡分布及其动力学

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The present paper proposes a Statistical Mechanics approach to the inherent states of glassy systems and granular materials, following the original ideas developed by Edwards for granular materials. Two lattice models, a diluted spin glass and a system of hard spheres under gravity, introduced in the context of glassy systems and granular materials, are evolved using a tap dynamics analogous to that of experiments on granular materials. The asymptotic macrostates, reached by the system, are shown to be described by a single thermodynamical parameter, and this parameter to coincide with the temperature, called the "configurational temperature", predicted assuming that the distribution among the inherent states satisfies the principle of maximum entropy. [References: 31]
机译:本文根据爱德华兹提出的关于粒状材料的原始思想,提出了一种统计力学方法来处理玻璃态系统和粒状材料的固有状态。在玻璃状系统和粒状材料的背景下引入了两个晶格模型,一个是稀释的旋转玻璃,另一个是在重力作用下的硬球系统,它是通过使用类似于粒状材料实验的抽头动力学来演化的。系统达到的渐近宏观状态显示为由单个热力学参数描述,该参数与温度一致,称为“构型温度”,在假定固有状态之间的分布满足最大原理的情况下进行预测熵。 [参考:31]

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