无机材料学报 ›› 2026, Vol. 41 ›› Issue (5): 545-560.DOI: 10.15541/jim20250342 CSTR: 32189.14.10.15541/jim20250342
• 综述 • 下一篇
解陈一(
), 缪花明, 张蔚然, 刘荣军(
), 王衍飞, 李端
收稿日期:2025-08-19
修回日期:2025-11-04
出版日期:2026-05-20
网络出版日期:2025-11-11
通讯作者:
刘荣军, 研究员. E-mail: rongjunliu@163.com作者简介:解陈一(2000-), 男, 博士研究生. E-mail: 15806148102@163.com
基金资助:
XIE Chenyi(
), MIAO Huaming, ZHANG Weiran, LIU Rongjun(
), WANG Yanfei, LI Duan
Received:2025-08-19
Revised:2025-11-04
Published:2026-05-20
Online:2025-11-11
Contact:
LIU Rongjun, professor. E-mail: rongjunliu@163.comAbout author:XIE Chenyi (2000-), male, PhD candidate. E-mail: 15806148102@163.com
Supported by:摘要:
高熵陶瓷(High-entropy ceramic, HEC)凭借其高熵效应、晶格畸变效应、迟滞扩散效应、鸡尾酒效应, 展现出优异的热学性能、力学性能和化学稳定性, 在航空航天、能源、核工业等领域具有巨大的应用潜力。然而, 由于HEC巨大的成分与结构空间, 传统试错法存在周期长、成本高等问题, 难以有效开展针对复杂体系的研究。因此, 理论计算成为破解这一难题的核心工具。为梳理近年来理论计算在HEC领域的研究进展, 本文聚焦当前主流的理论计算方法, 包括第一性原理计算、分子动力学模拟、机器学习以及相图计算技术等, 并结合高通量计算与性能描述符等研究范式, 全面论述这些方法在HEC研究中的关键作用与具体应用。本文首先简要概述HEC的基本特性和核心效应, 接着重点剖析上述计算方法的理论基础, 并详细阐述其在HEC组分设计、性能预测、微观结构解析与相稳定性评估等方面的应用。最后, 总结理论计算在研究多组元体系时面临的主要挑战, 如高质量数据集稀缺、构效关系模糊等, 并对该领域在数据驱动设计、跨尺度关联、极端环境模拟等方向的发展进行了前瞻性展望。
中图分类号:
解陈一, 缪花明, 张蔚然, 刘荣军, 王衍飞, 李端. 理论计算在高熵陶瓷领域的研究进展[J]. 无机材料学报, 2026, 41(5): 545-560.
XIE Chenyi, MIAO Huaming, ZHANG Weiran, LIU Rongjun, WANG Yanfei, LI Duan. Research Progress on Theoretical Calculation in the Field of High-entropy Ceramics[J]. Journal of Inorganic Materials, 2026, 41(5): 545-560.
图1 HEC领域研究概况
Fig. 1 Overview of research in the field of HEC (a) Amount of publications of HEC in Web of Science database from 2017 to 2024; (b) Percentage of publications on various types of HEC in 2024; (c) Schematic diagrams of HEC with different crystal structures[26]; (d) Relationship between entropy and number of components, as well as definition of medium-entropy and high-entropy ceramics
| Method | Mechanism | Spatial scale | Time scale | Advantage | Limitation | Application |
|---|---|---|---|---|---|---|
| FPC | Quantum mechanics | Atomic/electronic scale (angstrom) | Femtosecond to picosecond level | High accuracy without empirical parameters | High computational cost and limited system size | Electronic structures, interface mechanisms |
| MDS | Newtonian mechanics and force fields | Nanoscale | Picosecond to microsecond level | Simulation of kinetic processes | Highly dependent on accuracy of the potential function | Mechanical properties, diffusion behavior |
| MCS | Probability sampling | Atomic to macroscopic scale | Equilibrium state | Exploring equilibrium state processes | Inability to simulate kinetic processes | Phase equilibrium prediction, formation energy calculation |
| CALPHAD | Gibbs free energy | Macro system | Thermodynamic equilibrium state | Predicting phase diagrams | Calibration dependent on experimental data | Phase diagram calculation, component optimization |
| ML | Algorithm and data-driven | Multi-scale | Instantaneous prediction | High-throughput screening and resolving complex associations | Weak model interpretability | Performance prediction, component optimization |
表1 不同理论计算方法的机制、尺度适用性、优势、局限性及应用场景的对比
Table 1 Comparison of mechanisms, scale applicability, advantages, limitations, and application scenarios of different theoretical computing methods
| Method | Mechanism | Spatial scale | Time scale | Advantage | Limitation | Application |
|---|---|---|---|---|---|---|
| FPC | Quantum mechanics | Atomic/electronic scale (angstrom) | Femtosecond to picosecond level | High accuracy without empirical parameters | High computational cost and limited system size | Electronic structures, interface mechanisms |
| MDS | Newtonian mechanics and force fields | Nanoscale | Picosecond to microsecond level | Simulation of kinetic processes | Highly dependent on accuracy of the potential function | Mechanical properties, diffusion behavior |
| MCS | Probability sampling | Atomic to macroscopic scale | Equilibrium state | Exploring equilibrium state processes | Inability to simulate kinetic processes | Phase equilibrium prediction, formation energy calculation |
| CALPHAD | Gibbs free energy | Macro system | Thermodynamic equilibrium state | Predicting phase diagrams | Calibration dependent on experimental data | Phase diagram calculation, component optimization |
| ML | Algorithm and data-driven | Multi-scale | Instantaneous prediction | High-throughput screening and resolving complex associations | Weak model interpretability | Performance prediction, component optimization |
图4 相结构预测相关的研究工作[66,76,82]
Fig. 4 Researches on phase structure prediction[66,76,82] (a) EFA of 56 kinds of high-entropy ceramics calculated by FPC[66]; (b) Flowchart of the HEBs formation capability descriptor prediction model[76]; (c) Pseudo-binary phase diagrams for (Ti-Zr-Hf-Nb-Ta-Mo)-C and (Ti-Zr-Hf-Nb-Ta)-C[82]
图5 高熵陶瓷的结构表征与性能关联研究[83,85]
Fig. 5 Researches on structural characterization and performance correlation of high-entropy ceramics[83,85] (a) “Composition-structure-elastic properties” correlation heatmapping of (TiZrNbTaMo)C[83]; (b) Spatial schematic diagrams of high-entropy ceramic components with different carbon vacancy concentrations[85]
图6 机器学习驱动的高熵陶瓷物理性能模拟与预测方法研究[86,88]
Fig. 6 Researches on simulation and prediction methods of physical properties of high-entropy ceramics driven by machine learning[86,88] (a) Schematic of transferable machine-learning-potential-based MDS for HECs[86]; (b) Performance of five ML models[88]
图7 扩散行为与原子尺度机制相关的研究工作[93,96]
Fig. 7 Researches on diffusive behavior and atomic scale mechanisms[93,96] (a) Adsorption energy and diffusion barrier of high-entropy diborides and four single-component diborides[93]; (b) Simplified schematic diagrams of oxidation mechanism of (Mo0.2Nb0.2Ta0.2V0.2W0.2)Si2 and MoSi2[96]
图8 数据驱动辅助材料设计相关的研究工作[61,97 -99]
Fig. 8 Researches on data-driven assisted material design[61,97 -99] (a) Preprocessing of characterization parameters based on their importance relative to CTE[61]; (b) Ranking of features which have the greatest impact on hardness[97]; (c) ML-assisted design strategy for prediction of mechanical properties and descriptor-property correlation analysis of HENs[98]; (d) Comparison of mechanical properties of high-entropy ceramic coatings[99]
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