2018
DOI: 10.1103/physreva.97.032516
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Frequency measurement of the 2 S013D21 two-photon transition in at

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Cited by 15 publications
(7 citation statements)
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“…Tables VI and VII present comparisons of theoretical predictions with experimental results for the finestructure intervals and various transition frequencies for the 4 He atom. The result for the 3 1 D 2 -3 3 D 1 transition is obtained by combining together four measurements [3,[20][21][22],…”
Section: Resultsmentioning
confidence: 99%
“…Tables VI and VII present comparisons of theoretical predictions with experimental results for the finestructure intervals and various transition frequencies for the 4 He atom. The result for the 3 1 D 2 -3 3 D 1 transition is obtained by combining together four measurements [3,[20][21][22],…”
Section: Resultsmentioning
confidence: 99%
“…Particularly, zero-background Doppler-free scheme, such as polarization spectroscopy [11,12], intermodulated optogalvanic spectroscopy [13,14], intermodulated fluorescence spectroscopy [15], resonance ionization spectroscopy [16] and crossed laser-atomic beam methods [7-10, 17, 18] are powerful techniques to improve spectral SNR for observing weak transitions. One of the method, the two-photon spectroscopy in a power-enhanced cavity, has been successfully achieved for helium 2 1 S 0 − 3 3 D 2 transition [19,20]. Previous investigations of helium energy levels have predominantly been focused on transitions within the triplet manifold, encompassing studies of fine and hyperfine structures, as well as total transition frequencies.…”
Section: Introductionmentioning
confidence: 99%
“…Measurements of the fine-structure splitting in the 2 3 P manifold have yielded a test of QED predictions with a precision at the sub-ppb (10 −9 ) level [4][5][6][7]. The Lamb shift of the 2 1 S 0 and 2 3 S 1 states has been determined, respectively, using the 2 1 S 0 → 3 1 D 2 [8] and 2 3 S 1 → 2 3 D 1 two-photon transitions [9]. However, four standard deviations in the discrepancy between measurements for the helium nuclear charge radius, which are determined by two different methods (the 2 3 S → 2 3 P [10-12] and 2 3 S → 2 1 S [13,14] transition frequencies combined with calculations of the QED and recoil corrections [15][16][17]), pose significant challenges to QED theory.…”
mentioning
confidence: 99%