1997
DOI: 10.1088/0953-4075/30/3/016
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Photoionization of polarized (4 p,J= 3) atoms near threshold

Abstract: Using a crossed atomic and laser beams set-up with mass spectrometric ion detection we have studied the photoionization of laser-excited, aligned Ar * (3p 5 4p 3 D 3 ) atoms from the Ar + ( 2 P 3/2 ) threshold up to photoelectron energies of ε = 0.846 eV. Absolute cross sections are reported for parallel (η = 0 • ) and perpendicular (η = 90 • ) polarization directions of the linearly polarized exciting and ionizing CW lasers over the range ε = 0-0.2 eV. The cross sections exhibit nd (J = 2, 3) autoionization r… Show more

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Cited by 26 publications
(66 citation statements)
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References 33 publications
(62 reference statements)
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“…39 K(4s 1/2 , F ¼ 1, 2) atoms to the intermediate levels 40 Ar * (4p 3 D 3 ) or 39 K * (4p 3/2 , F 0 ¼ 2, 3) (quasi-stationary excited state population nearly 50%), is optimized in the sense that the cross-section for ionization of Ar * (4p 3 D 3 ) (Schohl et al, 1997) as well as for K * (4p 3/2 ) atoms (Petrov et al, 2000) is substantial (around 10 À21 m 2 ) and three to four orders of magnitude higher than that for ionization of metastable Ar * (4s 3 P 2 ) atoms (Kau et al, 1998;Petrov et al, 1999) or ground state K(4s) atoms (Sandner et al, 1981), respectively. We note that an analogous two-step photoionization scheme involving ground state Na(3s 1/2 ) atoms has been recently applied by Keil et al (1999) to study laser photoelectron attachment to vibrationally excited Na 2 molecules (see Section IV.B).…”
Section: Measurement Of Cross-sections For Electron Attachmentmentioning
confidence: 99%
“…39 K(4s 1/2 , F ¼ 1, 2) atoms to the intermediate levels 40 Ar * (4p 3 D 3 ) or 39 K * (4p 3/2 , F 0 ¼ 2, 3) (quasi-stationary excited state population nearly 50%), is optimized in the sense that the cross-section for ionization of Ar * (4p 3 D 3 ) (Schohl et al, 1997) as well as for K * (4p 3/2 ) atoms (Petrov et al, 2000) is substantial (around 10 À21 m 2 ) and three to four orders of magnitude higher than that for ionization of metastable Ar * (4s 3 P 2 ) atoms (Kau et al, 1998;Petrov et al, 1999) or ground state K(4s) atoms (Sandner et al, 1981), respectively. We note that an analogous two-step photoionization scheme involving ground state Na(3s 1/2 ) atoms has been recently applied by Keil et al (1999) to study laser photoelectron attachment to vibrationally excited Na 2 molecules (see Section IV.B).…”
Section: Measurement Of Cross-sections For Electron Attachmentmentioning
confidence: 99%
“…The polarization dependent ion data and the electron angular distributions were analyzed on the basis of formulae, given explicitly in [27,28] for photoionization of atoms with total angular momentum J = 3, resulting from the coupling of two subsystems i (i = 1, 2) which both possess angular momenta j i = 3/2. In the present case i = 1 corresponds to the excited 4p (j 1 = 3/2) electron and i = 2 to the nuclear spin of 39 K (j 2 = 3/2).…”
Section: Photoionization Experiments For K(4p 3=2 )mentioning
confidence: 99%
“…We assume the nuclear spin to be frozen in the photoionization process (see the corresponding discussion in the literature [29]); moreover, we neglect -as corroborated by the theoretical results -the effects of spin-orbit coupling which could result in a difference between the phase shifts for the d 3/2 and the d 5/2 waves. Thus we obtain simplified formulae [25,27,28] which only contain the relevant two reduced matrix elements D s and D d , the phase shift difference δ d − δ s and -as an experimental parameter -the effective quadrupole alignment of the 4p 3/2 electron. The alignment was determined from the angular distribution of the resonance fluorescence using formulae given in [29].…”
Section: Photoionization Experiments For K(4p 3=2 )mentioning
confidence: 99%
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“…The importance of this initial polarization, which is determined by the excitation conditions, has been demonstrated and exploited in the studies of laserexcited states [3][4][5][6]. For example, by varying the polarization of the exciting laser and ionizing photon beams and by taking advantage of the dipole transition selection rules, it is possible to separate photoionization into different atomic continua when detecting simply the total ion yield [7][8][9][10]. Such data can be used, for example, to identify resonances in the photoionization cross section with respect to their angular momentum [10,11] and provide an important step towards the ''perfect'' experiment on photoionization [12] aiming at the complete quantum mechanical knowledge about the process.…”
mentioning
confidence: 99%