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Investigating isomorphs with the topological cluster classification

机译:使用拓扑聚类分类研究同构异构体

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Isomorphs are lines in the density-temperature plane of certain "strongly correlating" or "Roskilde simple' liquids where two-point structure and dynamics have been shown to be close to identical up to a scale transformation. Here we consider such a liquid, a Lennard-Jones glass former, and investigate the behavior along isomorphs of higher-order structural and dynamical correlations. We then consider an inverse power law reference system mapped to the Lennard-Jones system [Pedersen et al., Phys. Rev. Lett. 105, 157801 (2010)]. Using the topological cluster classification to identify higher-order structures, in both systems we find bicapped square antiprisms, which are known to be a locally favored structure in the Lennard-Jones glass former. The population of these locally favored structures is up to 80% higher in the Lennard-Jones system than the equivalent inverse power law system. The structural relaxation time of the two systems, on the other hand, is almost identical, and the four-point dynamical susceptibility is marginally higher in the inverse power law system. Upon cooling, the lifetime of the locally favored structures in the Lennard-Jones system is up to 40% higher relative to the reference system.
机译:同晶型是某些“强相关”或“ Roskilde简单”液体在密度-温度平面上的线,其中两点结构和动力学已被证明在比例转换之前几乎是相同的。 Lennard-Jones玻璃成型机,并研究高阶结构和动力学相关性的同构异构体的行为,然后考虑映射到Lennard-Jones系统的逆幂定律参考系统[Pedersen等,Phys.Rev.Lett.105 ,157801(2010)]。使用拓扑聚类分类来识别高阶结构,在这两个系统中,我们都发现了方形方形反棱镜,这在Lennard-Jones玻璃成型机中是局部偏爱的结构。 Lennard-Jones系统的首选结构比等效的逆幂定律系统高80%,而两个系统的结构弛豫时间则几乎相同,并且fou在逆幂定律系统中,r点动态磁化率略高。冷却后,Lennard-Jones系统中局部偏爱的结构的寿命比参考系统高40%。

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