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New methods for prediction of elastic constants based on density functional theory combined with machine learning

机译:基于密度泛函理论与机器学习相结合的弹性常数预测的新方法

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Elastic constants play critical roles in researching mechanical properties, but they are usually difficult to be measured. While density functional theory (DFT) calculations provide a reliable method to meet this challenge, the results contain inherent errors caused by various approximations. The data-driven approach of machine learning also laid a foundation for predicting material properties. In order to increase the accuracy of theoretical calculations results, in this paper we investigate using machine learning methods to both correct the elastic constants by DFT calculation, and to directly predict elastic constants. The single-hidden layer feedforward neural network trained by back propagation algorithm (SLFN), general regression neural network (GRNN) and support vector machine for regression (SVR) techniques are employed to build regression models to correct the elastic constants by DFT calculation for metal or metallic binary alloys. We also build regression models to predict the elastic constants of metallic binary alloys with cubic crystal system rather than using DFT calculations. It has been demonstrated that the elastic constants corrected by regression models has higher accuracy than those calculated by DFT, and the elastic constants of binary alloys directly predicted by model using the outperformed SLFN technique is prospective. (C) 2017 Elsevier B.V. All rights reserved.
机译:弹性常数在研究机械性能方面发挥关键作用,但通常难以测量它们。虽然密度泛函理论(DFT)计算提供了一种可靠的方法来满足这一挑战,但结果包含由各种近似引起的固有误差。机器学习的数据驱动方法也为预测材料特性奠定了基础。为了提高理论计算结果的准确性,在本文中,我们使用DFT计算使用机器学习方法来校正弹性常数,并直接预测弹性常数。由后传播算法(SLFN),一般回归神经网络(GRNN)以及用于回归的一般回归神经网络(GRNN)和支持向量机(SVR)技术的单隐藏层前馈神经网络用于构建回归模型以通过金属DFT计算校正弹性常数或金属二元合金。我们还建立回归模型,以预测具有立方晶体系统的金属二元合金的弹性常数,而不是使用DFT计算。已经证明,回归模型所校正的弹性常数具有比通过DFT计算的精度更高,并且使用模型使用优势的SLFN技术预测的二元合金的弹性常数是前瞻性的。 (c)2017 Elsevier B.v.保留所有权利。

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