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arXiv 0909.1952cond-mat.stat-mech
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单分散硬球玻璃成形器的数值与理论研究

Numerical and Theoretical Study of a Monodisperse Hard-Sphere Glass Former

P. Charbonneau, A. Ikeda, J. A. van Meel, K. Miyazaki

摘要:

存在着各种各样的玻璃化转变理论和更多的数值模型。但是,由于模型需要内置的复杂性来防止结晶,与理论进行比较可能很困难。我们研究了一个深过饱和的\emph{monodisperse}四维(4D)硬球流体的动力学,它没有这样的复杂性,但其强大的内在几何挫折抑制结晶,即使在深过饱和。作为一个应用程序,我们比较其行为的模式耦合理论(MCT)的玻璃形成。我们发现MCT描述这个系统比任何其他结构的玻璃形成更好地在较低的维度。在四维动力学不均匀性的减少建议一个温和的违反斯托克斯-爱因斯坦关系可以解释的协议。这些结果是一致的平均场的玻璃化转变的情况。

英文摘要:

There exists a variety of theories of the glass transition and many more numerical models. But because the models need built-in complexity to prevent crystallization, comparisons with theory can be difficult. We study the dynamics of a deeply supersaturated \emph{monodisperse} four-dimensional (4D) hard-sphere fluid, which has no such complexity, but whose strong intrinsic geometrical frustration inhibits crystallization, even when deeply supersaturated. As an application, we compare its behavior to the mode-coupling theory (MCT) of glass formation. We find MCT to describe this system better than any other structural glass formers in lower dimensions. The reduction in dynamical heterogeneity in 4D suggested by a milder violation of the Stokes-Einstein relation could explain the agreement. These results are consistent with a mean-field scenario of the glass transition.

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