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Theoretical Study of Glass Transition Based on Cluster Variation Method

机译:基于簇变异法的玻璃化转变理论研究

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摘要

Modeling of Glass transition is attempted based on the Cluster Variation Method. Free energy functional of an L1_0 ordered phase is employed to describe the first order nature of the transition. Free energy contour surface calculated as a function of temperature and an order parameter which simulates an amount of defects provides a generalized stability diagram in which the ideal glass transition temperature is identified as a critical point. Transition kinetics is investigated by Path Probability Method which is the kinetics version of the CVM to time domain. Continuous cooling behavior is calculated by explicitly incorporating the temperature dependent viscosity term based on VFT (Vogel-Fulcher-Tamman) formula. The glass transition is realized as the freezing of the order parameter due to the enhanced viscosity. The extension of the present theoretical scheme to non-Bravais lattice is attempted by Continuous Cluster Variation Method.
机译:基于聚类变异法尝试对玻璃化转变进行建模。 L1_0有序相的自由能泛函用于描述跃迁的一阶性质。根据温度和模拟缺陷数量的阶数参数计算出的自由能轮廓表面提供了广义的稳定性图,其中将理想的玻璃化转变温度确定为临界点。过渡动力学是通过路径概率方法研究的,该方法是CVM到时域的动力学版本。通过基于VFT(Vogel-Fulcher-Tamman)公式明确纳入温度相关的粘度项,可以计算出连续的冷却性能。由于粘度增加,玻璃化转变实现为定序参数的冻结。通过连续聚类变分方法尝试将本理论方案扩展到非布拉瓦斯晶格。

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