1962
DOI: 10.1063/1.1733421
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Velocity Dependence of the Differential Cross Sections for the Scattering of Atomic Beams of K and Cs by Hg

Abstract: Measurements of the velocity dependence of the angular intensity distribution of potassium and cesium beams scattered by a crossed beam of mercury are presented. The alkali beam was velocity selected, with a triangular velocity distribution (half-intensity width 4.7% of peak velocity); the velocity was varied over the range 185-1000 m/sec. The Hg beam had a thermal distribution; the average Hg speed was ~235 meters per second. The scattering data have been converted to the center-of-mass system. The angular di… Show more

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Cited by 88 publications
(12 citation statements)
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“…of the solid angle[34]. The efficiency e's for the Ar atoms and the Na atoms are almost the same within the experi-…”
supporting
confidence: 62%
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“…of the solid angle[34]. The efficiency e's for the Ar atoms and the Na atoms are almost the same within the experi-…”
supporting
confidence: 62%
“…5is the elastic DCS o(8)sin8 in the c.m. frame, which was deduced from the DCS cr(8) in the laboratory system measured at 70~El, b~3 50 eV by taking into account the Jacobian factor for transformation[34]. The open circles are the DCS's deduced from the Na+-ion data measured at 0&92', while the solid circles for EI b =200 and 350 eV at large angles are the DCS's evaluated from the intensity of the Ar atoms at 0&27 with the detection eKciency c of the multiplier.…”
mentioning
confidence: 99%
“…frame results in a range of observed axial components in the lab frame, due to scattering through all azimuthal angles. Thus corrections were carried out over the full range of azimuthal angles, using standard transformation equations [12]. In the present case, where the beams intersect at right angles and the electron velocity is greater than 10 times the ion velocity, the resulting correction is small within the angular range studied.…”
mentioning
confidence: 99%
“…It was possible to measure the fractional difference between the cross sections Q3/2 1/2 and Q3/2 3/2 (where the subscripts refer to J and IMTj, respectively); the results were 1.0, 0.8, and 2.0 percent, respectively, for scattering by xenon, argon, and helium [after suitable processing (8) of the data so that the results refer to collisions for which Vr is perpendicular to the polarization axis]. Schlier's (57) theoretical analysis yielded the approximation formula Qj,= Q bJ,/5 (1 + a/6) (14) where Q is the Schiff-approximated cross section for a spherically symmetrical potential.…”
Section: Vj (R 0) = R Bj (Kc) [1 + Ajm () Cos2 0] (13) Where 0 Imentioning
confidence: 99%