The Journal of Chemical Physics · 2021 · 23 citations · 16 references
Natural SciencesChemistryPhysicsComputational ChemistryMachine LearningTheoretical ChemistryCoarse-grained ModelingMolecular CollisionsMolecular DynamicsMolecular SimulationReaction DynamicsReaction Mechanism ModelingAtom-atom CollisionsAtom-molecule CollisionsInitial State EffectsNeural Network ModelingProduct State DistributionsQuantum Chemical ModelingReactive CollisionsState-to-state Collision Dynamics
A machine-learned model for predicting product state distributions from specific initial states (state-to-distribution or STD) for reactive atom–diatom collisions is presented and quantitatively tested for the N(4S) + O2(X3Σg−) → NO(X2Π) + O(3P) reaction. The reference dataset for training the neural network consists of final state distributions determined from quasi-classical trajectory (QCT) simulations for ∼2000 initial conditions. Overall, the prediction accuracy as quantified by the root-mean-squared difference (∼0.003) and the R2 (∼0.99) between the reference QCT and predictions of the STD model is high for the test set, for off-grid state-specific initial conditions, and for initial conditions drawn from reactant state distributions characterized by translational, rotational, and vibrational temperatures. Compared with a more coarse grained distribution-to-distribution (DTD) model evaluated on the same initial state distributions, the STD model shows comparable performance with the additional benefit of the state resolution in the reactant preparation. Starting from specific initial states also leads to a more diverse range of final state distributions, which requires a more expressive neural network compared with DTD. A direct comparison between QCT simulations, the STD model, and the widely used Larsen–Borgnakke (LB) model shows that the STD model is quantitative, whereas the LB model is qualitative at best for rotational distributions P(j′) and fails for vibrational distributions P(v′). As such, the STD model can be well-suited for simulating nonequilibrium high-speed flows, e.g., using the direct simulation Monte Carlo method.
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Proceedings of IEEE Conference on Computer Vision and Pattern Recognition
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Computing, Computer Science, Physics +13