Anharmonic Raman spectra simulation of crystals from deep neural networks
Source abstract
Abstract
Raman spectroscopy is an effective tool to analyze the structures of various materials as it provides chemical and compositional information. However, the computation demands for Raman spectra are typically significant because quantum perturbation calculations need to be performed beyond ground state calculations. This work introduces a novel route based on deep neural networks (DNNs) and density-functional perturbation theory to access anharmonic Raman spectra for extended systems. Both the dielectric susceptibility and the potential energy surface are trained using DNNs. The ab initio anharmonic vibrational Raman spectra can be reproduced well with machine learning and DNNs. Silicon and paracetamol crystals are used as showcases to demonstrate the computational efficiency.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Machine Learning in Materials Science · Spectroscopy Techniques in Biomedical and Chemical Research · Thermography and Photoacoustic Techniques
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
State Key Laboratory of Computer Architecture, Institute of Computing Technology, Chinese Academy of Sciences 1 , Beijing 100190, China
School of Electronic Science and Applied Physics, Hefei University of Technology 2 , Hefei, Anhui 230009, China
Funding
National Natural Science Foundation of China
References (33)
Show source-provided references
1. Raman spectroscopy of proteins: A review10.1002/jrs.4335 ↗
2. Using Raman spectroscopy to characterize biological materials10.1038/nprot.2016.036 ↗
3. Raman and infrared active modes of aluminium phosphide10.1016/0375-9601(68)90680-4 ↗
4. Ab initio analytical Raman intensities for periodic systems through a coupled perturbed Hartree-Fock/Kohn-Sham method in an atomic orbital basis. I. Theory10.1063/1.4824442 ↗
5. First-principles responses of solids to atomic displacements and homogeneous electric fields: Implementation of a conjugate-gradient algorithm10.1103/physrevb.55.10337 ↗
6. Dynamical matrices, Born effective charges, dielectric permittivity tensors, and interatomic force constants from density-functional perturbation theory10.1103/physrevb.55.10355 ↗
7. Phonons and related crystal properties from density-functional perturbation theory10.1103/revmodphys.73.515 ↗
8. Direct analytic SCF second derivatives and electric field properties10.1016/0301-0104(90)87055-g ↗
9. An efficient approach for self-consistent-field energy and energy second derivatives in the atomic-orbital basis10.1063/1.2114847 ↗
10. Nonlinear optical susceptibilities, Raman efficiencies, and electro-optic tensors from first-principles density functional perturbation theory10.1103/physrevb.71.125107 ↗
11. A reformulation of the coupled perturbed self-consistent field equations entirely within a local atomic orbital density matrix-based scheme10.1016/s0009-2614(97)00402-8 ↗
12. Derivative Hartree—Fock theory to all orders10.1016/0009-2614(84)85607-9 ↗
13. Benchmarking density functional perturbation theory to enable high-throughput screening of materials for dielectric constant and refractive index10.1103/physrevb.93.115151 ↗
14. Raman spectrum and polarizability of liquid water from deep neural networks10.1039/d0cp01893g ↗
15. Lattice dynamics calculations based on density-functional perturbation theory in real space10.1016/j.cpc.2017.02.001 ↗
16. All-electron, real-space perturbation theory for homogeneous electric fields: Theory, implementation, and application within DFT10.1088/1367-2630/aace6d ↗
17. Generalized neural-network representation of high-dimensional potential-energy surfaces10.1103/physrevlett.98.146401 ↗
18. Machine learning of accurate energy-conserving molecular force fields10.1126/sciadv.1603015 ↗
19. Deep potential molecular dynamics: A scalable model with the accuracy of quantum mechanics10.1103/physrevlett.120.143001 ↗
20. Deep neural network for the dielectric response of insulators10.1103/physrevb.102.041121 ↗
21. N. Raimbault, A. Grisafi, M. Ceriotti, and M. Rossi, “Using Gaussian process regression to simulate the vibrational Raman spectra of molecular crystals,” New J. Phys. 21, 105001 (2019); arXiv:1906.07485.10.1088/1367-2630/ab450910.1088/1367-2630/ab4509 ↗
22. Inexpensive modeling of quantum dynamics using path integral generalized Langevin equation thermostats10.1063/1.5141950 ↗
23. Self-consistent equations including exchange and correlation effects10.1103/physrev.140.a1133 ↗
24. Inhomogeneous electron gas10.1103/physrev.136.b864 ↗
25. Amp: A modular approach to machine learning in atomistic simulations10.1016/j.cpc.2016.05.010 ↗
26. End-to-end symmetry preserving inter-atomic potential energy model for finite and extended systems
27. DeePMD-kit: A deep learning package for many-body potential energy representation and molecular dynamics10.1016/j.cpc.2018.03.016 ↗
28. DP-GEN: A concurrent learning platform for the generation of reliable deep learning based potential energy models10.1016/j.cpc.2020.107206 ↗
29. Many-body van der Waals interactions in molecules and condensed matter10.1088/0953-8984/26/21/213202 ↗
30. Anharmonic infrared and Raman spectra in Car–Parrinello molecular dynamics simulations10.1063/1.2936988 ↗
31. Anharmonic and quantum fluctuations in molecular crystals: A first-principles study of the stability of Paracetamol10.1103/physrevlett.117.115702 ↗
32. Role of dispersion interactions in the polymorphism and entropic stabilization of the aspirin crystal10.1103/physrevlett.113.055701 ↗
33. First-principles modeling of molecular crystals: Structures and stabilities, temperature and pressure10.1002/wcms.1294 ↗