2003
DOI: 10.1063/1.1573186
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Accurate quantum calculations on three-body collisions in recombination and collision-induced dissociation. II. The smooth variable discretization enhanced renormalized Numerov propagator

Abstract: Articles you may be interested inAccurate quantum calculations on three-body collisions in recombination and collision-induced dissociation. I. Converged probabilities for the H + Ne 2 system An accurate semiclassical calculation of collision-induced dissociation

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Cited by 35 publications
(46 citation statements)
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“…We have carried out such calculations for Li 3 [35,49] and K 3 [51], using RCCSD(T) calculations as described above for the linear and equilateral geometries. Colavecchia et al [70] have also carried out calculations for Li 3 , using a more complete treatment of the valence electron correlation (full configuration interaction) but without correlating the core electrons.…”
Section: Global Potential Energy Surfacesmentioning
confidence: 99%
“…We have carried out such calculations for Li 3 [35,49] and K 3 [51], using RCCSD(T) calculations as described above for the linear and equilateral geometries. Colavecchia et al [70] have also carried out calculations for Li 3 , using a more complete treatment of the valence electron correlation (full configuration interaction) but without correlating the core electrons.…”
Section: Global Potential Energy Surfacesmentioning
confidence: 99%
“…[38]. The double continuum should be properly dealt with by the hyperspherical formulation, while for the single continuum parts better performance is expected from the spherical one.…”
Section: Discussionmentioning
confidence: 99%
“…2. Function (27a) only weakly depends on h being very close to its limiting form (27b) for all values of h in the interval (18). For these systems ͉z 2 ͉ = 1, so the threshold energies (21) are simply given by the hydrogenic spectrum,…”
Section: ͑23͒mentioning
confidence: 99%
“…In this paper, we restrict our consideration to two particular families of systems, one for each of the two arrangements, whose members differ only by the value of h. Our QM treatment is based on the slow/smooth variable discretization (SVD) method [11]. The SVD suggests a very efficient approach to the numerical solution of the Schrödinger equation for systems with one "classical" degree of freedom, as is confirmed by the growing number of its applications in hyperspherical studies of two- [12] and three- [13] electron atoms, ion-atom collisions [14], three-body Coulomb systems involving exotic particles [15,16], and chemical reactions [17,18]. Because a detailed description of the program used to obtain the QM results has been published recently [19], we only briefly outline its structure in Sec.…”
Section: Introductionmentioning
confidence: 99%