Lamb shift in muonic deuterium atom

Abstract

We present new investigation of the Lamb shift (2P_{1/2}-2S_{1/2}) in muonic deuterium (mu d) atom using the three-dimensional quasipotential method in quantum electrodynamics. The vacuum polarization, nuclear structure and recoil effects are calculated with the account of contributions of orders alpha^3, alpha^4, alpha^5 and alpha^6. The results are compared with earlier performed calculations. The obtained numerical value of the Lamb shift 202.4139 meV can be considered as a reliable estimate for the comparison with forthcoming experimental data.

24 pages, 11 figures. arXiv admin note: text overlap with arXiv:hep-ph/0612298

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Cited by in corpus (22)

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• Nuclear structure contribution to the Lamb shift in muonic deuterium
• Theory of the Lamb shift and Fine Structure in muonic ${}^4\mathrm{He}$ ions and the muonic ${}^3\mathrm{He}{-}^4\mathrm{He}$ Isotope Shift
• The deuteron-radius puzzle is alive: A new analysis of nuclear structure uncertainties
• Hyperfine structure of S-states in muonic deuterium
• Proton radius puzzle and quantum gravity at the Fermi scale
• Radiative nonrecoil nuclear finite size corrections of order $\alpha (Z\alpha {)}^5$ to the hyperfine splitting of S-states in muonic hydrogen
• Lamb shift in muonic ions of lithium, beryllium and boron
• Theory of the n=2 levels in muonic helium-3 ions
• The contribution of pseudoscalar mesons to hyperfine structure of muonic hydrogen
• Hyperfine structure of P-states in muonic deuterium
• Deuteron charge radius from the Lamb-shift measurement in muonic deuterium
• Radiative nonrecoil nuclear finite size corrections of order $\alpha (Z\alpha {)}^5$ to the Lamb shift in light muonic atoms
• Hyperfine structure of excited state of muonic helium atom
• Effects of Non-Commutativity on Light-Hydrogen-Like Atoms and Proton Radius
• Hadronic deuteron polarizability contribution to the Lamb shift in muonic deuterium
• Muonic hydrogen as a quantum gravimeter
• Application of hyperspherical harmonics expansion method to the low-lying bound S-states of exotic two-muon three-body systems
• Reexamination of vacuum-polarization corrections to the self-energy in muonic bound systems
• Clustering in hadrons and light nuclei from Lorentz boosted form factors
• Relativistic and Recoil Corrections to Light-Fermion Vacuum Polarization for Bound Systems of Spin-0, Spin-1/2, and Spin-1 Particles
• Lamb shift of the Dirac cone of graphene