1992
DOI: 10.1103/physreva.46.113
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He+2pstate lifetime by a quenching-asymmetry measurement

Abstract: An interference asymmetry in the angular distribution of the Ly-a quenching radiation emitted by He ions in the metastable 2s&/2 state is measured to high precision to obtain the lifetime of the 2p, /, state. The derived lifetime of (0.997 17+0.00075) X 10 ' s is the most accurate available for a fundamental atomic system. A detailed discussion of systematic corrections is included. The result is in good agreement with theory, thereby confirming the theory of radiative transition probabilities to 0.075%%uo, an… Show more

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Cited by 28 publications
(15 citation statements)
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References 15 publications
(20 reference statements)
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“…Also, a noteworthy measurement in one-electron systems is the lifetime of the 2p 1/2 level in He II at 99.717 ± 0.075 ps, which is in excellent agreement with theory (99.6891 ps) thus confirming basic radiation theory at the 0.075% level [89].…”
Section: H Sequencesupporting
confidence: 68%
“…Also, a noteworthy measurement in one-electron systems is the lifetime of the 2p 1/2 level in He II at 99.717 ± 0.075 ps, which is in excellent agreement with theory (99.6891 ps) thus confirming basic radiation theory at the 0.075% level [89].…”
Section: H Sequencesupporting
confidence: 68%
“…Another high-accuracy experiment that sheds light on the size of radiative corrections is the measurement of the He + lifetime by Drake, Kwela, and Wijngaarden [41]. This experiment quotes an error of 0.075%, and agrees with a theoretical decay rate that does not include QED.…”
Section: Future Prospectsmentioning
confidence: 48%
“…The best agreement between theory and experiment in atomic lifetimes occurs in light atoms, with agreement at the 0.075% level in He + [20] where the atomic wave functions are exactly known, even approaching the 0.02% level in Li where the theoretical uncertainty is stated to be 1 × 10 −6 [21]. Only recently has a comparison approaching the 0.1% level in heavy alkali atoms become possible due to advances in relativistic manybody perturbation theory such as the all-order method [5,6,22].…”
Section: Introductionmentioning
confidence: 82%