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Diffusivity and short-time dynamics in two models of silica

机译:两种二氧化硅模型的扩散率和短时动力学

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We discuss the dynamic behavior of two silica models, the BKS model (by van Beest, Kramer, and van Santen) and the WAC model (by Woodcock, Angell, and Cheeseman). Although BKS is considered the more realistic model for liquid silica, the WAC model has the unique property that it is very close to having a liquid-liquid critical point (LLCP), and this makes it particularly useful in studying the dynamics of models that do have a LLCP. We find that the diffusivity is a good indicator of how close a liquid is to criticality-the Si diffusivity shows a jump of 3-4 orders of magnitude when the pressure is reduced, which may be interpreted as an abrupt (though not first-order) transition from a high-density liquid state to a low-density liquid state. We show that this transition is captured by the Adam-Gibbs relation, which also allows us to estimate the configurational entropy of the system. (C) 2015 AIP Publishing LLC.
机译:我们讨论了两种二氧化硅模型的动力学行为,即BKS模型(van Beest,Kramer和van Santen)和WAC模型(Woodcock,Angell和Cheeseman)。尽管BKS被认为是更现实的液态二氧化硅模型,但WAC模型具有独特的性质,即非常接近于液-液临界点(LLCP),这对于研究具有以下性质的模型的动力学特别有用:有一个LLCP。我们发现扩散率很好地表明了液体与临界点的接近程度-压力降低时Si扩散率显示出3-4个数量级的跳跃,这可以解释为突然的(尽管不是一阶的) )从高密度液态转变为低密度液态。我们证明了该转变是由Adam-Gibbs关系捕获的,这也使我们能够估计系统的配置熵。 (C)2015 AIP Publishing LLC。

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