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With the development of artificial intelligence, machine learning (ML) is more and more widely used in material computing. To apply ML to the prediction of material properties, the first thing to do is to obtain effective material feature representation. In this paper, an atomic feature representation method is used to study a low-dimensional, densely distributed atomic eigenvector, which is applied to the band gap prediction in material design. According to the types and numbers of atoms in the chemical formula of material, the Transformer Encoder is used as a model structure, and a large number of material chemical formula data are trained to extract the features of the training elements. Through the clustering analysis of the atomic feature vectors of the main group elements, it is found that the element features can be used to distinguish the element categories. The Principal Component Analysis of the atomic eigenvector of the main group element shows that the projection of the atomic eigenvector on the first principal component reflects the outermost electron number corresponding to the element. It illustrates the effectiveness of atomic eigenvector extracted by using the transformer model. Subsequently, the atomic feature representation method is used to represent the material characteristics. Three ML methods named Random Forest (RF), Kernel Ridge Regression (KRR) and Support Vector Regression (SVR) are used to predict the band gap of the two-dimensional transition metal chalcogenide compound MXY (M represents transition metal, X and Y refer to the different chalcogenide elements) with Janus structure. The hyperparameters of ML model are determined by searching for parameters. To obtain stable results, the ML model is tested by 5-fold cross-validation. The results obtained from the three ML models show that the average absolute error of the prediction using atomic feature vectors based on deep learning is smaller than that obtained from the traditional Magpie method and the Atom2Vec method. For the atomic eigenvector method proposed in this paper, the prediction accuracy of the KRR model is better than that of the results obtained from the Magpie method and Atom2Vec method. It shows that the atomic feature vector proposed in this paper has a certain correlation between the features, and is a low-dimensional and densely distributed feature vector. Visual analysis and numerical experiments of material property prediction show that the atomic feature representation method based on deep learning extraction proposed in this paper can effectively characterize the material features and can be applied to the tasks of material band gap prediction.
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机器学习方法 原子表征方法 随机森林中树的个数 随机森林 Magpie 50 Atom2Vec 80 Atom_DL 10 机器学习方法 原子表征方法 核函数 多项式核次数 正则化强度 伽马参数 零系数 核岭回归 Magpie 多项式核 1 1 0.010 1.0 Atom2Vec 多项式核 2 1 0.001 0.5 Atom_DL 多项式核 4 1 0.300 1.5 机器学习方法 原子表征方法 核函数 多项式核次数 正则化参数 伽马参数 零系数 支持向量机 Magpie 多项式核 1 0.1 0.01 0.5 Atom2Vec 多项式核 2 1.0 0.01 2.0 Atom_DL 多项式核 3 1.0 0.15 2.5 材料
化合物带隙
计算值随机森林 核岭回归 支持向量机 Magpie Atom2Vec Atom_DL Magpie Atom2Vec Atom
_DLMagpie Atom2Vec Atom
_DLClSbTe 1.255 1.198 1.108 1.236 1.176 1.280 1.157 1.253 1.336 1.296 ISSb 1.219 0.885 0.988 1.061 0.849 1.111 1.114 1.068 0.765 1.219 ZrBrI 0.774 0.706 0.665 0.702 0.484 0.700 0.952 0.566 0.856 0.975 ClSbSe 1.172 1.321 1.283 1.343 1.446 1.461 1.282 1.294 1.443 1.397 ZrSSe 0.829 0.569 0.595 0.680 0.596 0.603 0.885 0.578 0.641 0.861 MoSSe 1.453 0.947 0.783 0.932 1.089 0.997 1.394 1.167 1.357 1.220 CrSeTe 0.572 0.258 0.247 0.205 0.382 0.240 0.338 0.349 0.409 0.395 TiClI 0.745 0.601 0.524 0.602 0.408 0.749 0.717 0.554 0.792 0.636 VClI 1.100 0.769 0.726 0.623 0.501 0.714 1.307 0.721 0.990 0.750 VBrCl 1.289 1.081 1.005 1.095 0.633 0.918 1.052 0.915 1.383 1.159 ZrBrCl 0.912 0.971 0.896 0.920 0.764 0.955 1.048 0.920 1.217 1.074 BiIS 0.401 0.698 0.692 0.700 0.541 0.723 0.509 0.659 0.869 0.838 WSTe 1.141 0.646 0.635 0.634 0.695 0.531 1.006 0.940 0.681 0.875 BiClSe 1.235 0.952 0.998 1.127 1.022 0.993 1.204 0.985 0.985 1.085 TiBrCl 0.830 1.106 0.860 0.776 0.536 0.918 0.863 0.751 1.125 0.887 ZrClI 0.877 0.633 0.638 0.633 0.610 0.794 0.982 0.700 0.994 0.772 AsClSe 1.717 1.494 1.549 1.512 1.559 1.433 1.490 1.475 1.579 1.498 AsBrS 1.417 1.447 1.417 1.468 1.342 1.184 1.211 1.465 1.429 1.444 ZrSTe 0.208 0.237 0.218 0.245 0.238 0.145 0.198 0.249 0.076 0.237 ISSb 0.794 0.741 0.817 0.919 0.851 1.113 0.971 1.070 0.944 1.297 BrSbTe 1.319 0.878 1.029 0.983 1.110 1.015 1.256 1.144 1.208 1.041 BiBrS 1.188 0.929 1.067 1.114 1.016 0.858 1.041 0.949 1.184 1.079 ZrSSe 0.613 0.581 0.706 0.766 0.595 0.603 0.538 0.577 0.448 0.651 BiITe 0.346 0.530 0.508 0.481 0.464 0.518 0.033 0.420 0.376 0.173 ClSbTe 1.255 1.198 1.108 1.236 1.176 1.280 1.157 1.253 1.336 1.296 -
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