2022
DOI: 10.1016/j.mtcomm.2022.104630
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Accurate band gap prediction based on an interpretable Δ-machine learning

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Cited by 7 publications
(5 citation statements)
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“…It should be noted that the method still requires the same number of samples to be computed for numerically cheaper and more costly properties. The Δ-ML method has been used for the prediction of various quantum chemical properties such as potential energy surfaces, 20 band gaps, 21 and excited state energies. 22 In the MFML method, also termed combination technique quantum machine learning (CQML), 23 it is possible to combine submodels that utilize a few training samples of the highest fidelity while using more samples from the cheaper fidelities to achieve the accuracy of a certain target fidelity.…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…It should be noted that the method still requires the same number of samples to be computed for numerically cheaper and more costly properties. The Δ-ML method has been used for the prediction of various quantum chemical properties such as potential energy surfaces, 20 band gaps, 21 and excited state energies. 22 In the MFML method, also termed combination technique quantum machine learning (CQML), 23 it is possible to combine submodels that utilize a few training samples of the highest fidelity while using more samples from the cheaper fidelities to achieve the accuracy of a certain target fidelity.…”
Section: Introductionmentioning
confidence: 99%
“…It should be noted that the method still requires the same number of samples to be computed for numerically cheaper and more costly properties. The Δ-ML method has been used for the prediction of various quantum chemical properties such as potential energy surfaces, band gaps, and excited state energies …”
Section: Introductionmentioning
confidence: 99%
“…Compared with the experimental band gap, the calculated band gap has a reasonable expected decrease due to the underestimate based on the PBE function. 46 In addition, the isosurface plots of the wave functions of VBM and CBM also demonstrate that the charge density is predominantly distributed on the PbBr 6 octahedra (Figure 2c,d). More importantly, the isosurface plots of the wave functions of CBM and VBM also exhibit an electronic 3D feature.…”
Section: ■ Results and Discussionmentioning
confidence: 83%
“…As shown in Figure S5, experimental band gaps of ( R -PyEA)Pb 2 Br 6 and ( S -PyEA)Pb 2 Br 6 perovskites are about 2.98 eV (416 nm) and 2.95 eV (420 nm), respectively. Compared with the experimental band gap, the calculated band gap has a reasonable expected decrease due to the underestimate based on the PBE function . In addition, the isosurface plots of the wave functions of VBM and CBM also demonstrate that the charge density is predominantly distributed on the PbBr 6 octahedra (Figure c,d).…”
Section: Results and Discussionmentioning
confidence: 99%
“…A notable application of this approach is the sure independence screening and sparsifying operator (SISSO) method [ 22 ], which has been used successfully in band gap prediction models. For instance, Zhang et al trained on high-throughput calculations of two-dimensional semiconductors and utilized complex descriptors identified by the SISSO algorithm, and they achieved high accuracy in predicting HSE band gaps with a coefficient of determination ( R 2 ) of 0.96 [ 23 ]. Ma et al proposed a physically interpretable three-dimensional descriptor to obtain the Γ-point gap of twist bilayer graphene at arbitrary twist angles and different interlayer spacings, demonstrating high accuracy as evidenced by a 99% Pearson coefficient [ 24 ].…”
Section: Introductionmentioning
confidence: 99%