Theoretical Calculations Of Rotationally Inelastic Collisions Of He With Nak(A(1) Sigma(+)): Transfer Of Population, Orientation, And Alignment

R F Malenda,T J Price, J Stevens, S L Uppalapati,A Fragale,P M Weiser, A Kuczala,Dahbia Talbi,A P Hickman

JOURNAL OF CHEMICAL PHYSICS(2015)

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摘要
We have performed extensive calculations to investigate thermal energy, rotationally inelastic collisions of NaK (A(1)Sigma(+)) with He. We determined a potential energy surface using a multi-reference configuration interaction wave function as implemented by the GAMESS electronic structure code, and we have performed coupled channel scattering calculations using the Arthurs and Dalgarno formalism. We also calculate the Grawert coefficients B lambda.(j, j ') for each j -> j ' transition. These coefficients are used to determine the probability that orientation and alignment are preserved in collisions taking place in a cell environment. The calculations include all rotational levels with j or j ' between 0 and 50, and total (translational and rotational) energies in the range 0.0002-0.0025 a. u. (similar to 44-550 cm(-1)). The calculated cross sections for transitions with even values Delta j tend to be larger than those for transitions with Delta j, in agreement with the recent experiments of Wolfe et al. (J. Chem. Phys. 134, 174301 (2011)). The calculations of the energy dependence of the cross sections and the calculations of the fraction of orientation and alignment preserved in collisions also exhibit distinctly different behaviors for odd and even values Delta j. The calculations also indicate that the average fraction of orientation or alignment preserved in a transition becomes larger as j increases. We interpret this behavior using the semiclassical model of Derouard, which also leads to a simple way of visualizing the distribution of the angles between the initial and final angular momentum vectors j and j '. Finally, we compare the exact quantum results for j -> j ' transitions with results based on the simpler, energy sudden approximation. That approximation is shown to be quite accurate. (C) 2015 AIP Publishing LLC.
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