1997
DOI: 10.1021/jp971299j
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Rotational State Selection and Orientation of OH and OD Radicals by Electric Hexapole Beam-Focusing

Abstract: An electrostatic hexapole was used to state-select OH and OD radicals in single, low-lying, |JΩM J〉 rotational states. The radicals were produced in a corona discharge, supersonic molecular beam source by dissociating H2O (D2O) seeded in Ar or He. Beam velocities ranged from 650 to 1850 m s-1, and translational temperatures were less than 10 K for all expansion conditions. Measured beam flux densities, J, of selected states were high (e.g., J > 1013 radicals cm-2 s-1 for the |3/2 ±3/2 ∓3/2〉 states of OH seeded… Show more

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Cited by 53 publications
(61 citation statements)
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“…Our hexapole instrument was described previously; 14 therefore, only a brief outline is provided here. All the machine parameters were identical to Ref.…”
Section: Methodsmentioning
confidence: 99%
See 2 more Smart Citations
“…Our hexapole instrument was described previously; 14 therefore, only a brief outline is provided here. All the machine parameters were identical to Ref.…”
Section: Methodsmentioning
confidence: 99%
“…8 As this list illustrates, the molecules most amenable to orientation via the hexapole technique are those with a ͑nearly͒ first-order Stark effect, namely, symmetric tops ͑e.g., CH 3 X͒, linear molecules that display l-doubling effects ͑e.g., N 2 O͒, [9][10][11] and diatomic molecules with electronic orbital angular momentum ͑e.g., NO͒. [12][13][14][15][16][17] Quantifying the state-resolved focusing 18,19 and orientational 20 behavior of molecules using a first-order Stark approximation is relatively straightforward. However, Stark effects in symmetric top molecules often show nonlin-ear behavior due to hyperfine effects [21][22][23] and second-order perturbations to the Stark energy.…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…The present experimental data are sufficient to perform an alternative fitting of the steric opacity function such as the 2nd order Legendre polynomial fit. [117][118][119] The steric opacity function of 2nd order Legendre polynomial fit I(cosq) can be expressed as follows, where Invited Paper Kasai an is the coefficient of the n-th Legendre polynomial function P n (cosq) and q is the angle of attack. For each orientation, the normalized signal intensities, S H-end /S random and S O-end /S random can be expressed by the following two equations, respectively.…”
Section: Stereodynamics Of the Oh + Hbr ® H 2 O + Br Reactionmentioning
confidence: 99%
“…6. At close to thermal equilibrium temperature of T i = 1 K, only the states |X 2 3/2 , n = 0, J = 3 2 , = ± 3 2 , and M J = ± 1 2 , ± 3 2 are appreciably populated [24]; one of them can be designated as |g i .…”
Section: Initial Setupmentioning
confidence: 99%