Lamb shift in muonic helium ion

Abstract

The Lamb shift (2P_{1/2}-2S_{1/2}) in the muonic helium ion (mu ^4_2He)^+ is calculated with the account of contributions of orders alpha^3, alpha^4, alpha^5 and alpha^6. Special attention is given to corrections of the electron vacuum polarization, the nuclear structure and recoil effects. The obtained numerical value of the Lamb shift 1379.028 meV can be considered as a reliable estimate for the comparison with experimental data.

18 pages, 11 figures

References in corpus (1)

• Precision physics of simple atoms: QED tests, nuclear structure and fundamental constants

Cited by in corpus (19)

• Lamb Shift in Light Muonic Atoms - Revisited
• Lamb Shift in Muonic Hydrogen. I. Verification and Update of Theoretical Predictions
• Lamb Shift in Muonic Hydrogen. II. Analysis of the Discrepancy of Theory and Experiment
• Relativistic Reduced-Mass and Recoil Corrections to Vacuum Polarization in Muonic Hydrogen, Muonic Deuterium and Muonic Helium Ions
• Relativistic recoil corrections to the electron-vacuum-polarization contribution in light muonic atoms
• Non-relativistic contributions in order ${\alpha }^5{m}_{\mu }{c}^2$ to the Lamb shift in muonic hydrogen, deuterium and helium ion
• Contribution of Light-by-Light Scattering to Energy Levels of Light Muonic Atoms
• Lamb shift in muonic deuterium atom
• Hyperfine structure of S-states in muonic deuterium
• Lamb shift in muonic ions of lithium, beryllium and boron
• Radiative nonrecoil nuclear finite size corrections of order $\alpha (Z\alpha {)}^5$ to the hyperfine splitting of S-states in muonic hydrogen
• Hyperfine Structure of S-States in Muonic Helium Ion
• Ground State Hyperfine Structure of Muonic Helium Atom
• Semi-Analytic Approach to Higher-Order Corrections in Simple Muonic Bound Systems: Vacuum Polarization, Self-Energy and Radiative-Recoil
• Fine and hyperfine structure of the muonic ^3He ion
• Hyperfine structure of excited state of muonic helium atom
• Hyperfine structure of the ground state muonic He-3 atom
• Energy interval 3S-1S in muonic hydrogen
• Ground state hyperfine structure in muonic lithium ions