Proton polarizability and the Lamb shift in muonic hydrogen

Abstract

The proton structure and proton polarizability corrections to the Lamb shift of electronic hydrogen and muonic hydrogen were evaluated on the basis of modern experimental data on deep inelastic structure functions. Numerical value of proton polarizability contribution to (2P-2S) Lamb shift is equal to 4.4 GHz.

8 pages, LaTeX2.09, 2 figures, uses linedraw.sty

References in corpus (2)

• Sixth-Order Vacuum-Polarization Contribution to the Lamb Shift of the Muonic Hydrogen
• Nucleon Polarizability Contribution to the Hydrogen Lamb Shift and Hydrogen -- Deuterium Isotope Shift

Cited by in corpus (25)

• Theory of the 2S-2P Lamb shift and 2S hyperfine splitting in muonic hydrogen
• Theoretical Constraints and Systematic Effects in the Determination of the Proton Form Factors
• Higher order proton structure corrections to the Lamb shift in muonic hydrogen
• 2S Hyperfine splitting of muonic hydrogen
• Theory of the n=2 levels in muonic deuterium
• Forward virtual Compton scattering and the Lamb shift in chiral perturbation theory
• Lamb Shift in Muonic Hydrogen. II. Analysis of the Discrepancy of Theory and Experiment
• Non-perturbative evaluation of some QED contributions to the muonic hydrogen $\mathbf{n}=2$ Lamb shift and hyperfine structure
• $\mu -H$ Lamb shift: dispersing the nucleon-excitation uncertainty with a finite energy sum rule
• Two-photon exchange correction to the Lamb shift and hyperfine splitting of S levels
• The chiral structure of the Lamb shift and the definition of the proton radius
• Two-photon exchange contribution to elastic $e^{-}$-proton scattering: Full dispersive treatment of $\pi N$ states and comparison with data
• Muonic Hydrogen and the Third Zemach Moment
• The proton radius (puzzle?) and its relatives
• Lamb shift in muonic deuterium atom
• Two-photon exchange correction to the hyperfine splitting in muonic hydrogen
• Forward two-photon exchange in elastic lepton-proton scattering and hyperfine-splitting correction
• The recoil correction to the proton-finite-size contribution to the Lamb shift in muonic hydrogen
• Hyperfine splitting in ordinary and muonic hydrogen
• Radiative nonrecoil nuclear finite size corrections of order $\alpha (Z\alpha {)}^5$ to the Lamb shift in light muonic atoms
• Two-photon exchange on neutron and the hyperfine splitting
• Hyperfine structure of the ground state muonic He-3 atom
• First concurrent extraction of the leading-order scalar and spin proton polarizabilities
• Hadronic deuteron polarizability contribution to the Lamb shift in muonic deuterium
• Ground state hyperfine structure in muonic lithium ions