General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order alpha(Zalpha)6] and for the two-loop Lamb shift [of order alpha2(Zalpha)6] are derived. The latter includes all diagrams with closed fermion loops. The general results are valid for arbitrary excited non-S hydrogenic states and for the normalized Lamb shift difference of S states, defined as Deltan=n3DeltaE(nS)-DeltaE(1S). We present numerical results for one-loop and two-loop corrections for excited S, P, and D states. In particular, the normalized Lamb shift difference of S states is calculated with an uncertainty of order 0.1 kHz
We present an improved calculation of higher-order corrections to the one-loop self-energy of 2P sta...
Processes mediated by two virtual low-energy photons contribute quite significantly to the energy of...
State-dependent quantum electrodynamic corrections are evaluated for the hyperfine splitting of nS s...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order alp...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order α(Z...
We calculate the one- and two-loop corrections of order (Z)6 and 2(Z)6, respectively, to the Lamb sh...
Quantum electrodynamics has been the first theory to emerge from the ideas of regularization and ren...
Quantum electrodynamics has been the first theory to emerge from the ideas of regularization and ren...
We calculate the one- and two-loop corrections of order α(Zα)6 and α2(Zα)6, respectively, to the Lam...
The two-loop self-energy correction is evaluated to all orders in Z\alpha for the ground-state Lamb ...
Abstract We revisit the contributions of order α 2(Zα)5 m and α 2(Zα)E F , respectively, to the Lamb...
We investigate two-loop higher order binding corrections to the fine structure, which contribute to ...
A reliable and precise theoretical understanding of quantum electrodynamic effects in atoms is of cr...
A part of the two-loop self-energy correction, the so-called P term, is evaluated numerically for th...
We present an evaluation of the complete gauge-invariant set of the two-loop self-energy diagrams c...
We present an improved calculation of higher-order corrections to the one-loop self-energy of 2P sta...
Processes mediated by two virtual low-energy photons contribute quite significantly to the energy of...
State-dependent quantum electrodynamic corrections are evaluated for the hyperfine splitting of nS s...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order alp...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order α(Z...
We calculate the one- and two-loop corrections of order (Z)6 and 2(Z)6, respectively, to the Lamb sh...
Quantum electrodynamics has been the first theory to emerge from the ideas of regularization and ren...
Quantum electrodynamics has been the first theory to emerge from the ideas of regularization and ren...
We calculate the one- and two-loop corrections of order α(Zα)6 and α2(Zα)6, respectively, to the Lam...
The two-loop self-energy correction is evaluated to all orders in Z\alpha for the ground-state Lamb ...
Abstract We revisit the contributions of order α 2(Zα)5 m and α 2(Zα)E F , respectively, to the Lamb...
We investigate two-loop higher order binding corrections to the fine structure, which contribute to ...
A reliable and precise theoretical understanding of quantum electrodynamic effects in atoms is of cr...
A part of the two-loop self-energy correction, the so-called P term, is evaluated numerically for th...
We present an evaluation of the complete gauge-invariant set of the two-loop self-energy diagrams c...
We present an improved calculation of higher-order corrections to the one-loop self-energy of 2P sta...
Processes mediated by two virtual low-energy photons contribute quite significantly to the energy of...
State-dependent quantum electrodynamic corrections are evaluated for the hyperfine splitting of nS s...