2002
DOI: 10.1088/0953-4075/35/13/308
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Electric-field singlet-triplet anticrossings of the 1snd configurations of 3He atoms

Abstract: We calculated the electric-field splitting of the 1snd 1D and 3D levels of the 3He I spectrum for n = 3,4 and 5 and evaluated the anticrossings of singlet and triplet Stark substates. The anticrossing spectra observable after selective excitation of singlet states with asymmetric charge and current distributions are discussed. The anticrossing spectra of 3He I differ significantly from those of 4He I due to the hyperfine interaction and, therefore, provide a valuable means for investigations on collisional exc… Show more

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Cited by 4 publications
(17 citation statements)
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“…The calculated values demonstrate their asymptotic behaviour α s,t nL = C s,t L ν 7 for highly excited Rydberg states with As follows from the data for polarizabilities of table 1 and for fine-structure splitting [18], the anticrossing effect cannot appear in triplet D-states of helium, except for the 3 3 D-state with positive value of tensor polarizability and anticrossing field of F A = 20.524 kV cm −1 for states with M = 0, J 1 = 3, J 2 = 1 (see equation ( 17)) or F A = 3.567 kV cm −1 for states with |M| = 2, J 1 = 3, J 2 = 2, according to equation (25). In all n 3 P-states of helium, including Rydberg states with very high n, the anticrossing effect may appear and has been discussed in detail in [1][2][3][4][5][6][7].…”
Section: Numerical Data For Scalar and Tensor Polarizabilities Of Mul...mentioning
confidence: 99%
See 1 more Smart Citation
“…The calculated values demonstrate their asymptotic behaviour α s,t nL = C s,t L ν 7 for highly excited Rydberg states with As follows from the data for polarizabilities of table 1 and for fine-structure splitting [18], the anticrossing effect cannot appear in triplet D-states of helium, except for the 3 3 D-state with positive value of tensor polarizability and anticrossing field of F A = 20.524 kV cm −1 for states with M = 0, J 1 = 3, J 2 = 1 (see equation ( 17)) or F A = 3.567 kV cm −1 for states with |M| = 2, J 1 = 3, J 2 = 2, according to equation (25). In all n 3 P-states of helium, including Rydberg states with very high n, the anticrossing effect may appear and has been discussed in detail in [1][2][3][4][5][6][7].…”
Section: Numerical Data For Scalar and Tensor Polarizabilities Of Mul...mentioning
confidence: 99%
“…The most important results in this area during the last decade have been obtained for helium triplet states, both experimentally [1][2][3] and theoretically [5][6][7]. Together with field-induced variation of energy structure of atomic levels, the reconstruction of wavefunctions in atomic multiplets has been studied, which may cause essential changes in radiation matrix elements and transition probabilities.…”
Section: Introductionmentioning
confidence: 99%
“…Finally we note that the relatively large amplitudes of the 1s5d 1 × 3 anticrossing (dA) at F z = +4.7 kV cm −1 in the 80 keV spectrum is due to the fact that the detection of light emitted by projectile atoms could not be suppressed sufficiently in the energy range, where σ cap (5 1 D) > σ dir (5 1 D). (The amplitude of this anticrossing resonance was significantly smaller when using 60 keV 3 He + instead of 80 keV 4 He + projectiles [11]. )…”
Section: Discussionmentioning
confidence: 90%
“…The anticrossing spectra were measured using an apparatus used previously for investigating 4 He + -4 He collisions [2]. The He + ion beam was crossed with a He atomic beam.…”
Section: Measurementsmentioning
confidence: 99%
“…In this case one can take advantage of the fact that there are two stable He isotopes, namely 4 He with nuclear spin I = 0 and 3 He with I = 1/2. The anticrossing spectra of these isotopes differ significantly due to the strong hyperfine coupling present in 3 He, but absent in 4 He [4].…”
Section: Introductionmentioning
confidence: 99%