Publication | Open Access
Permutation invariant polynomial neural network approach to fitting potential energy surfaces. IV. Coupled diabatic potential energy matrices
92
Citations
74
References
2018
Year
Numerical AnalysisEngineeringComputational ChemistryChemistryEnergy MinimizationElectronic Excited StateSpectra-structure CorrelationPhysic Aware Machine LearningMathematical ChemistryApproximation TheoryDiagonal ElementsBiophysicsOne-dimensional Irreducible RepresentationsPotential Energy SurfacesPhysicsHigh FidelityPhysical ChemistryQuantum ChemistryRadial Basis FunctionExcited State PropertyComputational NeuroscienceNatural SciencesNeuronal Network
A machine learning method is proposed for representing the elements of diabatic potential energy matrices (PEMs) with high fidelity. This is an extension of the so-called permutation invariant polynomial-neural network (PIP-NN) method for representing adiabatic potential energy surfaces. While for one-dimensional irreducible representations the diagonal elements of a diabatic PEM are invariant under exchange of identical nuclei in a molecular system, the off-diagonal elements require special symmetry consideration, particularly in the presence of a conical intersection. A multiplicative factor is introduced to take into consideration the particular symmetry properties while maintaining the PIP-NN framework. We demonstrate here that the extended PIP-NN approach is accurate in representing diabatic PEMs, as evidenced by small fitting errors and by the reproduction of absorption spectra and product branching ratios in both H2O(X̃/B̃) and NH3(X̃/Ã) non-adiabatic photodissociation.
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