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Inherent Structure Landscape Connection between Liquids, Granular Materials,and the Jamming Phase Diagram

机译:液体,颗粒材料之间的固有结构景观联系以及干扰相图

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145701.1-145701.5%We provide a comprehensive picture of the jamming phase diagram by connecting the athermal, granular ensemble of jammed states and the equilibrium fluid through the inherent structure paradigm for a system of hard disks confined to a narrow channel. The J line is shown to be divided into packings that are either accessible or inaccessible from the equilibrium fluid. The J point itself is found to occur at the transition between these two sets of packings and is located at the maximum of the inherent structure distribution. We also present a general thermodynamic argument that suggests the density of the states at the maximum of the configurational entropy represents a lower bound on the /-point density in hard sphere systems. Finally, we show that the granular system, modeled using the Edwards ensemble, and the fluid sample the same set of thermodynamically accessible states over the full range of thermodynamic state points, but only occupy the same set of inherent structures, under the same thermodynamic conditions, at two points, corresponding to zero and infinite pressures, where they sample the 7-point states and the most dense packing, respectively.
机译:145701.1-145701.5%通过将有限状态的硬盘系统的固有结构范式连接到阻塞状态的非热颗粒集合与平衡流体之间,我们提供了阻塞相图的全面描述。 J线显示为可从平衡流体中接近或无法接近的填料。发现J点本身发生在这两套填料之间的过渡处,并且位于固有结构分布的最大值处。我们还提出了一个一般的热力学论点,该论点表明在构型熵最大值处的状态密度表示硬球系统中点密度的下限。最后,我们显示了使用Edwards集成建模的粒状系统,并且流体在整个热力学状态点范围内对相同的一组热力学可访问状态进行了采样,但是在相同的热力学条件下仅占据了相同的固有结构组。在两个点处,分别对应于零压力和无限大压力,它们分别在其中采样7点状态和最密堆积。

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