2002
DOI: 10.1088/0953-4075/35/11/306
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Semiclassical analytical approach to the description of quasimolecular optical transitions

Abstract: A formula was obtained that describes asymptotically forbidden quasimolecular optical transitions in the frame of the semiclassical approach. It is particularly relevant for the weak extrema in the difference between the ground-and excitedstate interaction potentials. When averaged over impact parameters and velocity distribution the formula agreed reasonably well with the recent experimental data for the Ca(4 1 S → 3 1 D) + He transition.

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Cited by 7 publications
(11 citation statements)
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“…one needs to know only the amplitude for the zero impact parameter. Devdariani et al [5] obtained a formula that describes asymptotically forbidden quasimolecular optical transitions in the frame of the semiclassical approach. They pointed out the difficulties in the analytical description of asymptotically forbidden transitions, for example due to the fact that the transition moments in this situation cannot be approximated by constant values as in the case of allowed transitions.…”
Section: R(t)] = Dr(t)/dt =ṙ[R(t)] Is the Radial Relative Velocity Exmentioning
confidence: 99%
See 4 more Smart Citations
“…one needs to know only the amplitude for the zero impact parameter. Devdariani et al [5] obtained a formula that describes asymptotically forbidden quasimolecular optical transitions in the frame of the semiclassical approach. They pointed out the difficulties in the analytical description of asymptotically forbidden transitions, for example due to the fact that the transition moments in this situation cannot be approximated by constant values as in the case of allowed transitions.…”
Section: R(t)] = Dr(t)/dt =ṙ[R(t)] Is the Radial Relative Velocity Exmentioning
confidence: 99%
“…In this work, a detailed analysis was performed of the applicability of various asymptotic approaches to the analytically solvable Devdariani model [5]. The analyticity of the model enables both obtaining the approximate asymptotic results in the closed (analytic) form and checking them against the exact solution.…”
Section: R(t)] = Dr(t)/dt =ṙ[R(t)] Is the Radial Relative Velocity Exmentioning
confidence: 99%
See 3 more Smart Citations