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中国物理学会期刊

镍钴铬多主元合金高温高压相图与相变动力学模拟

CSTR: 32037.14.aps.74.20250097

Kinetic simulation of phase diagram and phase transitions in NiCoCr multi-principal element alloy at high temperature and high pressure

CSTR: 32037.14.aps.74.20250097
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  • 多主元合金概念的提出颠覆了传统物理冶金的理念, 极大地拓展了材料设计空间. 合金相图从热力学角度揭示成分、热力学与结构之间的关系, 对指导材料优化具有重要意义. 传统实验方法测定相图费时耗力, 且面临着测量条件、成分控制、高温高压等因素限制, 系统评估相图和热力学性质困难. 在此工作中, 我们以典型等原子比镍钴铬合金为原型材料, 采用元动力学、动态概率增强采样和扩展系综模拟相结合的方法, 克服原子尺度模拟的时间尺度限制, 系统地绘制了镍钴铬在高温、高压条件下的温度-压力相图, 并计算了不同热力学条件下该材料体心立方晶体与液体相变的自由能面. 基于自由能路径, 量化了晶化和熔化相变过程中, 激活能、激活体积、激活熵与温度、压力的关系, 从而揭示了压力和温度分别通过影响激活体积和激活熵, 进而影响熔化和晶化动力学的物理机制. 该研究为理解多主元合金的热力学与相变动力学提供了理论支持, 探索了其在极端条件下结构稳定性.

     

    Understanding the phase stability and transformation kinetics of multi-principal element alloys (MPEAs) under extreme conditions is critical for optimizing their performance under extreme conditions such as high-temperature and high-pressure environment. In this work the high pressure-temperature (p-T) phase diagram and solid-liquid transition mechanism of an equiatomic NiCoCr alloy are investigated based on embedded atom method (EAM) potential, through advanced molecular dynamics (MD) simulation combined with enhanced sampling techniques. In order to overcome the timescale limitations of traditional MD in capturing phase transitions as rare events, a hybrid approach integrating well-tempered metadynamics (WTMetaD) and the on-the-fly probability-enhanced sampling with expanded ensembles is used in this work. Collective variables such as enthalpy per atom SH, and two-body entropy SS are used to explore the polymorphic states of the NiCoCr alloy. The crystallinity senv, potential energy U, and volume V are utilized to drive phase transitions, and sampling configurations are performed in the range of 1550–1750 K and 0–10 GPa by using multithermal-multibaric-multiumbrella simulation.
    Several key results about liquid-solid phase transition in NiCoCr alloy are obtained as follows.
    1) Phase diagram prediction. NiCoCr alloy exhibits a stable body-centered cubic (BCC) phase under high-pressure condition (e.g. 10 GPa) at elevated temperatures (up to 1750 K), rather than a face-centered cubic stable (FCC) phase at room temperature and ambient pressure. The solid-liquid coexistence line shifts upward with the increase of pressure, raising the melting temperature from ~1400 K (ambient pressure) to about 1750 K (over 10 GPa).
    2) Free energy landscape. The free energy curves corresponding to different thermodynamic conditions are obtained using reweighting techniques and block averaging methods, which reveal that the increase of pressure and decrease of temperature can reduce the free-energy difference ΔGL→BCC, while simultaneously increasing G_ \mathrmBCC \to\mathrmL^* required for melting. The combined effects of these changes enhance the stability of the BCC phase in NiCoCr under high-temperature and high-pressure condition.
    3) Activation parameters and kinetic mechanism. For the activation parameters of solid-liquid dynamic mechanics, S_\mathrmL \to \mathrmBCC^* of NiCoCr alloy decreases with the increase of temperature and the decrease of pressure ( from (–4.32 ± 0.16) J·mol–1·K–1 at 1550 K to (–6.71 ± 0.48) J·mol–1·K–1 at 1750 K, 0 GPa ), and | V_\mathrmL \to \mathrmBCC^* | increases with temperature increasing and pressure decreasing ( from (–88.21 ± 2.57) Å3 at 0 GPa to (–26.09 ± 6.35) Å3 at 10 GPa, 1600 K). At constant temperature, increasing pressure lowers S^* sensitivity to temperature change, whereas higher temperatures amplify pressure’s role in reducing | V_\mathrmL \to \mathrmBCC^* |, the change of pressure has no significant effect on V_\mathrmBCC\to \mathrmL^* .
    These results demonstrate that the synergistic effects of pressure and temperature on S^* and V^* dictate the phase stability and transformation kinetics of NiCoCr alloys under extreme conditions. The predicted p-T phase diagram and quantitative activation parameters provide critical ideas for designing MPEAs with tailored microstructures for high-pressure applications. Limitations of the EAM potential in describing magnetic interactions and non-equilibrium states are discussed, and the necessity of of future validation through first-principles calculations and high-pressure experiments is emphasized.

     

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