1999
DOI: 10.1063/1.480107
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Quasiresonant vibration–rotation transfer: A kinematic interpretation

Abstract: A kinematic interpretation for quasiresonant vibration-rotation collisional transfer ͑QRT͒ is outlined based on the angular momentum ͑AM͒ theory. QRT provides a particularly stringent test since as rotational AM increases, energy decreases ͑or vice versa͒. We demonstrate using velocity-AM plots for (A) 1 ͚ u Li 2 -Ne that although experimentally spectacular, in kinematic terms it constitutes only a slightly unusual energetic constraint to the linear-to-angular momentum conversion.

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Cited by 28 publications
(43 citation statements)
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“…Using Eqs. (13) and (14) in Eq. 12, we arrive at the final polarization spectroscopy lineshape function,…”
Section: A Polarization Spectroscopy Lineshapesmentioning
confidence: 99%
See 1 more Smart Citation
“…Using Eqs. (13) and (14) in Eq. 12, we arrive at the final polarization spectroscopy lineshape function,…”
Section: A Polarization Spectroscopy Lineshapesmentioning
confidence: 99%
“…A theoretical interpretation of these data was given by McCaffery. 14 The rate coefficients for Li 2 (A 1 u + ) + Li were measured using similar techniques. 15 In addition, rate coefficients for vibrationally inelastic Li 2 (A 1 u + )-noble gas collisions were determined systematically for a wide range of initial vibrational levels using the same experimental setup, 16,17 and these were compared to calculations using the Li 2 (A 1 u + ) + Ne ab initio potential energy surface of Ref.…”
Section: Introductionmentioning
confidence: 99%
“…4 is reminiscent of the staircase plot for the fixed ⌬j / ⌬v ratios that was found in classical trajectory studies of QRVR transfer [29]. The structure is a consequence of the balance between energy and angular-momentum constraints [30] and appears to be a universal feature of atomdiatom collisions independent of the specific system. However, the distribution may appear differently for each system.…”
Section: Figures 1 Andmentioning
confidence: 75%
“…4 A key objective in such an approach is to develop models for the reactive collision that allow rule-of-thumb calculations of the quantum state distributions in elementary reactions and zero order ͑or better͒ estimates of absolute cross sections using readily available data. This pragmatic view has led to the formulation of ͑qualitatively and quantita-tively͒ new approaches to the outcome of inelastic collisions [5][6][7][8] which give considerable insight into the controlling physics of the process as well as a high level of predictability based on readily available data, namely atomic masses, bond lengths, and velocity distributions.…”
Section: Introductionmentioning
confidence: 99%