Precise determination of the 2s22p5-2s2p6 transition energy in fluorine-like nickel utilizing a low-lying dielectronic resonance
S. X. Wang, Z. K. Huang, W. Q. Wen, W. L. Ma, H. B. Wang, S., Schippers, Z. W. Wu, Y. S. Kozhedub, M. Y. Kaygorodov, A. V. Volotka, K., Wang, C. Y. Zhang, C. Y. Chen, C. Liu, H. K. Huang, L. Shao, L. J. Mao, X. M., Ma, J. Li, M. T. Tang, K. M. Yan, Y. B. Zhou, Y. J. Yuan

TL;DR
This study precisely measures the 2s22p5-2s2p6 transition energy in fluorine-like nickel using high-resolution dielectronic resonance spectroscopy, combining experimental data with advanced theoretical calculations to enhance atomic energy level accuracy.
Contribution
It provides the first high-precision experimental determination of this transition energy in fluorine-like nickel, validated by comprehensive relativistic and ab initio theoretical calculations.
Findings
Transition energy determined as 149.056(4) eV experimentally.
Resonance identified at about 86 meV with 4 meV uncertainty.
High-order QED and correlation effects significantly influence the energy calculation.
Abstract
High precision spectroscopy of the low-lying dielectronic resonances in fluorine-like nickel ions were determined by employing the merged electron-ion beam at the heavy-ion storage ring CSRm. The measured dielectronic resonances are identified by comparing with the most recent relativistic calculation utilizing the FAC code. The first resonance at about 86 meV due to the dielectronic recombination via (2s2p6[2S1/2]6s)J=1 intermediate state was recognized. The experimental determination of the resonance position at 86 meV reaches an uncertainty of 4 meV, which allows precise determination of the 2s22p5[2P3/2] - 2s2p6[2S1/2] transition energy. The Rydberg binding energy of the 6s electron in the (2s2p6[2S1/2]6s)J=1 state is calculated by the multi-configurational Dirac-HartreeFock and stabilization methods. The determined transition energies are 149.056(4)exp(10)theo and…
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Taxonomy
TopicsAtomic and Molecular Physics · Mass Spectrometry Techniques and Applications · Scientific Measurement and Uncertainty Evaluation
