2019
DOI: 10.1103/physreva.99.013419
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Implementation of a semiclassical light-matter interaction using the Gauss-Hermite quadrature: A simple alternative to the multipole expansion

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Cited by 15 publications
(32 citation statements)
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“…258 Further, it shows better numerical stability with respect to the choice of basis set. 259 OpenMolcas now includes an elegant and efficient procedure using a standard Gauß-Hermite quadrature to evaluate the integrals in eq. (12) in this formalism.…”
Section: Light-matter Interaction and Beyond The Multipole Expansionmentioning
confidence: 99%
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“…258 Further, it shows better numerical stability with respect to the choice of basis set. 259 OpenMolcas now includes an elegant and efficient procedure using a standard Gauß-Hermite quadrature to evaluate the integrals in eq. (12) in this formalism.…”
Section: Light-matter Interaction and Beyond The Multipole Expansionmentioning
confidence: 99%
“…(12) in this formalism. 259 Both electric and magnetic terms are calculated this way, with the spin-magnetic term in eq. 13being nonzero when the spin-orbit operator in the RASSI module is used.…”
Section: Light-matter Interaction and Beyond The Multipole Expansionmentioning
confidence: 99%
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“…Transition intensities are calculated using the RAS state‐interaction (SI) approach, which also includes spin–orbit coupling . Light–matter interactions can either be calculated using the electric dipole approximation, the full second‐order expansion of the wavevector, or the exact semiclassical light–matter interaction . Calculations with RAS wavefunctions have already been used to study covalency in metal–ligand bonding, identify transient reaction intermediates in femtosecond X‐ray spectroscopy, and to assign low‐lying electronic states through their spectral fingerprints …”
Section: Introductionmentioning
confidence: 99%
“…Transition matrix elements up to a full second-order expansion of the wave vector have been calculated using RASSI. 46 In principle, the plane-wave form of the wave vector could also be used, [71][72][73][74] but as that operator depends on the transition energy, the cost of evaluating a scattering processes that includes tens of thousands of individual transitions becomes too high. Here K pre-edge XAS spectra have been simulated using the exact operator for comparison with the multipole expansion.…”
Section: And Si-3 (Esi †)mentioning
confidence: 99%