The fine-structure interval of P states in hydrogenlike systems can be determined theoretically with high precision, because the energy levels of P states are only slightly influenced by the structure of the nucleus. Therefore a measurement of the fine structure may serve as an excellent test of QED in bound systems, or alternatively as a means of determining the fine-structure constant a with very high precision. In this paper an improved analytic calculation of higher-order binding corrections to the one-loop self-energy of 3P and 4P states in hydrogenlike systems with a low nuclear charge number Z is presented. The method of calculation has been described earlier by Jentschura and Pachucki [Phys. Rev. A 54, 1853 (1996)], and is applied h...
Quantum electrodynamics has been the first theory to emerge from the ideas of regularization and ren...
Corrections of orders $\alpha^5$ and $\alpha^6$ are calculated in the fine structure interval $\Delt...
A part of the two-loop self-energy correction, the so-called P term, is evaluated numerically for th...
We present an improved calculation of higher-order corrections to the one-loop self-energy of 2P sta...
We describe a nonperturbative (in Z α ) numerical evaluation of the one-photon electron self-energy ...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order α(Z...
We present results on the self-energy correction to the energy levels of hydrogen and hydrogenlike i...
The self-energy corrections to the hyperfine splitting is evaluated for higher excited states in hyd...
A nonperturbative numerical evaluation of the one-photon electron self-energy for the 3S and 4S stat...
Quantum electrodynamic (QED) effects that shift the binding energies of hydrogenic energy levels hav...
We investigate the asymptotic properties of higher-order binding corrections to the one-loop self-en...
We calculate the one- and two-loop corrections of order α(Zα)6 and α2(Zα)6, respectively, to the Lam...
State-dependent quantum electrodynamic corrections are evaluated for the hyperfine splitting of nS s...
AbstractQuantum electrodynamic (QED) effects that shift the binding energies of hydrogenic energy le...
The one-loop self-energy is evaluated for d{sub 3/2} and d{sub 5/2} states in hydrogenic ions, and g...
Quantum electrodynamics has been the first theory to emerge from the ideas of regularization and ren...
Corrections of orders $\alpha^5$ and $\alpha^6$ are calculated in the fine structure interval $\Delt...
A part of the two-loop self-energy correction, the so-called P term, is evaluated numerically for th...
We present an improved calculation of higher-order corrections to the one-loop self-energy of 2P sta...
We describe a nonperturbative (in Z α ) numerical evaluation of the one-photon electron self-energy ...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order α(Z...
We present results on the self-energy correction to the energy levels of hydrogen and hydrogenlike i...
The self-energy corrections to the hyperfine splitting is evaluated for higher excited states in hyd...
A nonperturbative numerical evaluation of the one-photon electron self-energy for the 3S and 4S stat...
Quantum electrodynamic (QED) effects that shift the binding energies of hydrogenic energy levels hav...
We investigate the asymptotic properties of higher-order binding corrections to the one-loop self-en...
We calculate the one- and two-loop corrections of order α(Zα)6 and α2(Zα)6, respectively, to the Lam...
State-dependent quantum electrodynamic corrections are evaluated for the hyperfine splitting of nS s...
AbstractQuantum electrodynamic (QED) effects that shift the binding energies of hydrogenic energy le...
The one-loop self-energy is evaluated for d{sub 3/2} and d{sub 5/2} states in hydrogenic ions, and g...
Quantum electrodynamics has been the first theory to emerge from the ideas of regularization and ren...
Corrections of orders $\alpha^5$ and $\alpha^6$ are calculated in the fine structure interval $\Delt...
A part of the two-loop self-energy correction, the so-called P term, is evaluated numerically for th...