Building materials genome from ground-state configuration to engineering advance

Zi-Kui Liu
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Abstract

Individual phases are commonly considered as the building blocks of materials. However, the accurate theoretical prediction of properties of individual phases remains elusive. The top-down approach by decoding genomic building blocks of individual phases from experimental observations is nonunique. The density functional theory (DFT), as a state-of-the-art solution of quantum mechanics, prescribes the existence of a ground-state configuration at 0 K for a given system. It is self-evident that the ground-state configuration alone is insufficient to describe a phase at finite temperatures as symmetry-breaking non-ground-state configurations are excited statistically at temperatures above 0 K. Our multiscale entropy approach (recently terms as Zentropy theory) postulates that the entropy of a phase is composed of the sum of the entropy of each configuration weighted by its probability plus the configurational entropy among all configurations. Consequently, the partition function of each configuration in statistical mechanics needs to be evaluated by its free energy rather than total energy. The combination of the ground-state and symmetry-breaking non-ground-state configurations represents the building blocks of materials and can be used to quantitatively predict free energy of individual phases with the free energy of each configuration predicted from DFT as well as all properties derived from free energy of individual phases.

Abstract Image

建筑材料基因组从基态结构到工程进展
各个阶段通常被认为是材料的组成部分。然而,对单个相性质的准确理论预测仍然是难以捉摸的。从实验观察中解码单个阶段的基因组构建块的自上而下的方法是不独特的。密度泛函理论(DFT)作为量子力学的最新解决方案,规定了给定系统在0 K时存在基态构型。很明显,基态组态本身不足以描述有限温度下的相,因为在0 K以上的温度下,对称破缺的非基态组态在统计上被激发。我们的多尺度熵方法(最近被称为z熵理论)假设一个相的熵是由每个构型的熵之和(按其概率加权)加上所有构型的构型熵。因此,统计力学中每个构型的配分函数需要用它的自由能而不是总能来计算。基态和对称破缺的非基态构型的组合代表了材料的基本组成部分,可以用DFT预测的每种构型的自由能以及由各个相的自由能推导出的所有性质来定量预测各个相的自由能。
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