Bhandari Uttam, Ghadimi Hamed, Zhang Congyan, Yang Shizhong, Guo Shengmin
Department of Mechanical and Industrial Engineering, Louisiana State University, Baton Rouge, LA 70803, USA.
Department of Computer Science, Southern University and A&M College, Baton Rouge, LA 70813, USA.
Materials (Basel). 2022 Jul 18;15(14):4997. doi: 10.3390/ma15144997.
Refractory complex concentrated alloys (RCCAs) have drawn increasing attention recently owing to their balanced mechanical properties, including excellent creep resistance, ductility, and oxidation resistance. The mechanical and thermal properties of RCCAs are directly linked with the elastic constants. However, it is time consuming and expensive to obtain the elastic constants of RCCAs with conventional trial-and-error experiments. The elastic constants of RCCAs are predicted using a combination of density functional theory simulation data and machine learning (ML) algorithms in this study. The elastic constants of several RCCAs are predicted using the random forest regressor, gradient boosting regressor (GBR), and XGBoost regression models. Based on performance metrics R-squared, mean average error and root mean square error, the GBR model was found to be most promising in predicting the elastic constant of RCCAs among the three ML models. Additionally, GBR model accuracy was verified using the other four RHEAs dataset which was never seen by the GBR model, and reasonable agreements between ML prediction and available results were found. The present findings show that the GBR model can be used to predict the elastic constant of new RHEAs more accurately without performing any expensive computational and experimental work.
难熔复杂浓缩合金(RCCAs)由于其平衡的机械性能,包括出色的抗蠕变性、延展性和抗氧化性,近年来受到越来越多的关注。RCCAs的机械和热性能与弹性常数直接相关。然而,通过传统的试错实验来获得RCCAs的弹性常数既耗时又昂贵。本研究结合密度泛函理论模拟数据和机器学习(ML)算法来预测RCCAs的弹性常数。使用随机森林回归器、梯度提升回归器(GBR)和XGBoost回归模型预测了几种RCCAs的弹性常数。基于性能指标R平方、平均绝对误差和均方根误差,发现在这三种ML模型中,GBR模型在预测RCCAs的弹性常数方面最有前景。此外,使用GBR模型从未见过的其他四个RHEAs数据集验证了GBR模型的准确性,并且发现ML预测与现有结果之间具有合理的一致性。目前的研究结果表明,GBR模型可用于更准确地预测新型RHEAs的弹性常数,而无需进行任何昂贵的计算和实验工作。