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Machine Learning Nonadiabatic Dynamics: Eliminating Phase Freedom of Nonadiabatic Couplings with the
Sung Wook Moon1, Soohaeng Yoo Willow2, Tae Hyeon Park2,3
1Department of Chemistry, School of Natural Science, Ulsan National Institute of Science and Technology (UNIST), 50 UNIST-gil, Ulju-gun, Ulsan 44919, Republic of Korea.
We introduce a new method, the phaseless coupling term Δ², to improve machine learning potentials for excited-state molecular dynamics simulations. This approach enhances accuracy and stability near conical intersections, enabling efficient nonadiabatic dynamics modeling.
Area of Science:
- Computational Chemistry
- Quantum Mechanics
- Machine Learning in Chemistry
Background:
- Excited-state molecular dynamics (ESMD) simulations are crucial for understanding photochemical processes.
- Machine learning potentials (MLPs) offer efficient modeling of electron-nuclear dynamics but face challenges near conical intersections (CIs).
- Discontinuities from CI singularities and double-valued coupling elements hinder the accuracy of MLPs in nonadiabatic dynamics.
Purpose of the Study:
- To develop a robust method for improving the stability and accuracy of MLPs in ESMD simulations.
- To address the challenges posed by conical intersections and double-valued coupling elements in nonadiabatic dynamics.
- To enable more reliable and efficient large-scale and long-time scale ESMD simulations.
Main Methods:
- Introduction of the phaseless coupling term, Δ², derived from the diabatic Hamiltonian within the SI-SA-REKS formalism.
- Application of the Δ² term to improve MLP training for nonadiabatic dynamics.
- Validation using excited-state molecular dynamics simulations of the penta-2,4-dieniminium cation (PSB3).
Main Results:
- The Δ²-based method significantly enhances the stability and accuracy of MLPs by mitigating issues at conical intersections.
- The improved MLPs accurately reproduce ab initio excited-state molecular dynamics simulations.
- The approach demonstrates effectiveness in training MLPs for complex nonadiabatic dynamics.
Conclusions:
- The phaseless coupling term Δ² provides a definitive solution for discontinuities in MLPs near conical intersections.
- The developed ML-ESMD method is efficient and accurate for modeling nonadiabatic dynamics.
- This advancement holds significant potential for broader applications in large-scale and long-time scale excited-state molecular dynamics simulations.
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