Contribution of order \alpha^2 (Z \alpha)^6 \ln^3(Z \alpha)^{-2} to the ground-state Lamb shift in hydrogen induced by the loop-after-loop diagram is evaluated analytically. An additional contribution of this order is found compared to the previous calculation by Karshenboim [JETP 76, 541 (1993)]. As a result, an agreement is achieved for this correction between different numerical and analytical methods
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order alp...
The Lamb Shift (LS) of Hydrogenlike atom is evaluated by a simple method of quantum electrodynamics ...
We calculate the one- and two-loop corrections of order (Z)6 and 2(Z)6, respectively, to the Lamb sh...
We derive an analytical expression for the contribution of the order $m\alpha^2 (Z\alpha)^6$ to the ...
Self-energy corrections involving logarithms of the parameter Z α can often be derived within a simp...
A part of the two-loop self-energy correction, the so-called P term, is evaluated numerically for th...
The two-loop self-energy correction is evaluated to all orders in Z\\alpha for the ground-state Lamb...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order α(Z...
We present an improved calculation of higher-order corrections to the one-loop self-energy of 2P sta...
Results of a calculation valid to all orders in the nuclear-strength parameter Z\alpha are presented...
We calculate the one- and two-loop corrections of order α(Zα)6 and α2(Zα)6, respectively, to the Lam...
We consider three-loop radiative corrections to the Lamb shift and hyperfine splitting. Corrections ...
A calculation valid to all orders in the nuclear-strength parameter is presented for the two-loop La...
We present an evaluation of the complete gauge-invariant set of the two-loop self-energy diagrams c...
We calculate the two-loop Bethe logarithm correction to atomic energy levels in hydrogenlike systems...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order alp...
The Lamb Shift (LS) of Hydrogenlike atom is evaluated by a simple method of quantum electrodynamics ...
We calculate the one- and two-loop corrections of order (Z)6 and 2(Z)6, respectively, to the Lamb sh...
We derive an analytical expression for the contribution of the order $m\alpha^2 (Z\alpha)^6$ to the ...
Self-energy corrections involving logarithms of the parameter Z α can often be derived within a simp...
A part of the two-loop self-energy correction, the so-called P term, is evaluated numerically for th...
The two-loop self-energy correction is evaluated to all orders in Z\\alpha for the ground-state Lamb...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order α(Z...
We present an improved calculation of higher-order corrections to the one-loop self-energy of 2P sta...
Results of a calculation valid to all orders in the nuclear-strength parameter Z\alpha are presented...
We calculate the one- and two-loop corrections of order α(Zα)6 and α2(Zα)6, respectively, to the Lam...
We consider three-loop radiative corrections to the Lamb shift and hyperfine splitting. Corrections ...
A calculation valid to all orders in the nuclear-strength parameter is presented for the two-loop La...
We present an evaluation of the complete gauge-invariant set of the two-loop self-energy diagrams c...
We calculate the two-loop Bethe logarithm correction to atomic energy levels in hydrogenlike systems...
General expressions for quantum electrodynamic corrections to the one-loop self-energy [of order alp...
The Lamb Shift (LS) of Hydrogenlike atom is evaluated by a simple method of quantum electrodynamics ...
We calculate the one- and two-loop corrections of order (Z)6 and 2(Z)6, respectively, to the Lamb sh...