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A truncated quasiharmonic method for free energy calculations and finite-temperature applications

机译:用于自由能计算和有限温度应用的截断准谐波方法

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Harmonic-based finite-temperature calculation methods play an important role in the study of thermodynamic properties of materials. In this study, we propose a truncated quasiharmonic (TQH) method to approximate the Helmholtz free energy by truncating the high-order terms of finite-temperature vibrational energy. To evaluate the efficacy of the TQH method against other established finite-temperature methods, i.e. the quasiharmonic (QH), the modified local harmonic (MLH) and the local quasiharmonic (LQH) methods, analysis of a homogeneous and vacancy-containing atomic system is performed with each method and compared. We found that the TQH method provides improved accuracy over the MLH and LQH methods for a system containing defects while requiring less computational time than the QH method to achieve convergence.
机译:基于谐波的有限温度计算方法在材料热力学性质的研究中起着重要作用。在这项研究中,我们提出了一种截断准谐波(TQH)方法,通过截断有限温度振动能的高阶项来近似亥姆霍兹自由能。为了评估TQH方法相对于其他已建立的有限温度方法(即拟谐波(QH),改进的局部谐波(MLH)和局部拟谐波(LQH))的有效性,分析了均质且包含空位的原子系统用每种方法执行并进行比较。我们发现,对于包含缺陷的系统,TQH方法比MLH和LQH方法提供了更高的准确性,同时比QH方法需要更少的计算时间来实现收敛。

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