Charge equilibrium fractions corresponding to the components (He)⁰, (He)⁺, and (He)⁺⁺ of a helium beam in helium gas have been measured. Singly ionized beams of He⁴ and doubly ionized beams of He³ were used. Ion velocities covered the range corresponding to energies of (He⁴)⁺ ions from 60 to 840 keV. The charge-equilibrated beam was magnetically separated and charge spectra were recorded by means of a movable detector of equal sensitivity for all three charge components. In the energy interval where they overlap, namely between 60 and 200 keV, the measured equilibrium fractions are in excellent agreement with those of Barnett and Stier. No systematic discrepancy between the equilibrium fractions obtained at equal velocities with beams of the isotopes He³ and He⁴ was observed. The results were discussed in terms of the probabilities MI for presence of any one of the two electrons in (He)⁰ and MII for presence of the one electron in (He)⁺ as a function of the beam velocity v. Similarity of the curves for MI and MII allows for their superposition by a translation transformation on the velocity scale by a constant approximately equal to the "orbital" velocity uI of either electron in (He)⁰ as calculated from its first ionization energy. This is in disagreement with Dmitriev's assumption that the presence probabilities Mᵢ can be described by a universal function M(vuᵢ).
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Meckbach et al. (1967) studied this question.
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