2012
DOI: 10.1063/1.4704789
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On the representation of coupled adiabatic potential energy surfaces using quasi-diabatic Hamiltonians: A distributed origins expansion approach

Abstract: In two previous papers we have introduced a method to generate coupled quasi-diabatic Hamiltonians (H(d)) that are capable of representing adiabatic energies, energy gradients, and derivative couplings over a wide range of geometries including seams of conical intersection. In this work, two new synergistic features are introduced. Firstly, the functional form of H(d) is generalized. Rather than requiring there to be a low energy point of high symmetry to serve as the unique origin, functions centered on point… Show more

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Cited by 61 publications
(51 citation statements)
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“…Compared to reciprocally scaled triple product coordinate used previously, 47 the new coordinate scales more subtly in the interaction region but dissipates much more rapidly upon dissociation. Second, in constructing H d,prev , data points with energies greater than E thres = 50 000 cm −1 were deemed to be less important, and given lower weights in the construction.…”
Section: A Ab Initio Calculations and Quasi-diabatic Representationmentioning
confidence: 93%
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“…Compared to reciprocally scaled triple product coordinate used previously, 47 the new coordinate scales more subtly in the interaction region but dissipates much more rapidly upon dissociation. Second, in constructing H d,prev , data points with energies greater than E thres = 50 000 cm −1 were deemed to be less important, and given lower weights in the construction.…”
Section: A Ab Initio Calculations and Quasi-diabatic Representationmentioning
confidence: 93%
“…The g l (R) currently in use are described in Ref. 47. The p (n) (R) are given by p (n) (R) = P u(n) g l(n) (R), where P u(n) is the appropriate group theoretical projection operator.…”
Section: A Ab Initio Calculations and Quasi-diabatic Representationmentioning
confidence: 99%
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