2000
DOI: 10.1080/00268970009483373
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Numerical techniques for the evaluation of non-adiabatic interactions and the generation of quasi-diabatic potential energy surfaces using configuration interaction methods

Abstract: CI techniques, based on nearly complete expansions over determinants for subsets of molecular orbitals and electrons, have been extended to evaluate, by ® nite di erences, nonadiabatic interactions arising from the nuclear kinetic energy operator. A functional of the non-adiabatic interactions is de® ned and, from the minimum condition of the functional, a simple expression is obtained for the transformation matrix to the quasi-diabatic basis. Two di erent schemes for the minimization of the functional, with a… Show more

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Cited by 13 publications
(7 citation statements)
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“…II, due to the multi-configurational nature of the manifold, the quasi-diabatization scheme we have chosen is then based on the overlap of the electronic wavefunction technique. 5 This iterative technique uses the overlap between the adiabatic and diabatic electronic wavefunctions calculated at the geometries R i and R i − 1 , respectively.…”
Section: Quasi-diabatization Schemementioning
confidence: 99%
“…II, due to the multi-configurational nature of the manifold, the quasi-diabatization scheme we have chosen is then based on the overlap of the electronic wavefunction technique. 5 This iterative technique uses the overlap between the adiabatic and diabatic electronic wavefunctions calculated at the geometries R i and R i − 1 , respectively.…”
Section: Quasi-diabatization Schemementioning
confidence: 99%
“…Most ab initio calculations of the BODC for systems larger than two-electron problems have been limited to implementations at the Hartree−Fock self-consistent field (SCF) level using either spin-restricted , or unrestricted , wave functions. Recently, however, numerical implementations allowing BODC calculations have been presented that employed multiconfiguration SCF, single-reference configuration interaction (CI), , multireference CI (MRCI), coupled cluster, and first-order (MP1) [note that although the MP1 correction is zero for the BO energy, it provides a good estimate of the BODC] and second-order (MP2) Møller−Plesset perturbation theory methods. , …”
Section: Bodc Analytical Potentialmentioning
confidence: 99%
“…To estimate the overlap and the non-adiabatic couplings, a bi-orthogonal approach, as implemented at CASSCF level in MOLPRO (see alsoRefs. 22,23,28,29), was applied at the geometry of the transition state.…”
mentioning
confidence: 99%