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相关论文: Self-energy correction to the E1 transition amplit…

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We calculated QED corrections to the $E1$ transition amplitudes in Ne-like iron and nickel. For the $2p \to 3d$ transitions the dominant effect came from the many-electron mixing, or electronic correlations. For the $2p \to 3s$ transitions…

原子物理 · 物理学 2024-12-30 M. G. Kozlov , V. A. Yerokhin , M. Y. Kaygorodov. , E. V. Tryapitsyna

The hyperfine structure (HFS) of a bound electron is modified by the self-interaction of the electron with its own radiation field. This effect is known as the self-energy correction. In this work, we discuss the evaluation of higher-order…

原子物理 · 物理学 2010-01-14 U. D. Jentschura , V. A. Yerokhin

We present an ab initio calculation of the screened self-energy correction for (1s)^2 2p3/2 and (1s)^2 2s states of Li-like ions with nuclear charge numbers in the range Z = 12-100. The evaluation is carried out to all orders in the…

原子物理 · 物理学 2009-11-10 V. A. Yerokhin , A. N. Artemyev , V. M. Shabaev , G. Plunien , G. Soff

The self-energy and vertex QED radiative corrections (Z alpha^2 f(Z alpha)) are shown to give a large negative contribution to the parity nonconserving (PNC) amplitude in heavy atoms. The correction -0.7(2)% found for the 6s-7s PNC…

高能物理 - 唯象学 · 物理学 2009-08-18 M. Yu. Kuchiev , V. V. Flambaum

We report calculations of the one-loop self-energy correction to the bound-electron $g$ factor of the $1s$ and $2s$ states of light hydrogen-like ions with the nuclear charge number $Z \le 20$. The calculation is carried out to all orders…

原子物理 · 物理学 2017-06-28 V. A. Yerokhin , Z. Harman

We present results on the self-energy correction to the energy levels of hydrogen and hydrogenlike ions. The self energy represents the largest QED correction to the relativistic (Dirac-Coulomb) energy of a bound electron. We focus on the…

We present ab initio calculations of one-electron quantum electrodynamical corrections to the second-order Zeeman splitting for the $1s_{1/2}$, $2s_{1/2}$, and $2p_{1/2}$ states in highly charged hydrogen-like ions. The self-energy…

The matrix element of a bound electron interacting with the nucleus through exchange of a Z boson is studied for the gauge invariant case of $2s_{1/2}-2p_{1/2}$ transitions in hydrogenic ions. The QED radiative correction to the matrix…

高能物理 - 唯象学 · 物理学 2009-11-10 J. Sapirstein , K. Pachucki , A. Veitia , K. T. Cheng

The one-loop self-energy correction to the 1s electron g factor is evaluated to all orders in Z\alpha with an accuracy, which is essentially better than that of previous calculations of this correction. As a result, the uncertainty of the…

高能物理 - 唯象学 · 物理学 2009-11-07 V. A. Yerokhin , P. Indelicato , V. M. Shabaev

The self-energy and vertex QED radiative corrections to the parity nonconservation (PNC) amplitude in atoms are obtained using the perturbation theory in powers of (alpha Z). The calculated linear in (alpha Z) term gives -0.6 % for the PNC…

高能物理 - 唯象学 · 物理学 2009-11-07 M. Yu. Kuchiev

We use previously developed radiative potential method to calculate quantum electrodynamic (QED) corrections to energy levels and electric dipole transition amplitudes for atoms which are used for the study of the parity non-conservation…

原子物理 · 物理学 2014-03-20 B. M. Roberts , V. A. Dzuba , V. V. Flambaum

The two-loop self-energy correction to the Lamb shift of hydrogen-like ions is calculated for the $1s$, $2s$, and $2p_{1/2}$ states and nuclear charge numbers $Z = 30$-$100$. The calculation is performed to all orders in the nuclear binding…

原子物理 · 物理学 2018-05-25 V. A. Yerokhin

Calculations of the self-energy corrections to ionization energies of the $3s$, $3p_{1/2}$, and $3p_{3/2}$ states in sodium-like ions with nuclear-charge numbers $Z=30$, $50$, $70$, and $92$ are presented. The calculations are performed…

原子物理 · 物理学 2026-03-27 P. Yang , A. V. Malyshev , E. A. Prokhorchuk , I. I. Tupitsyn , V. M. Shabaev , D. P. Usov

We present numerical values for the self-energy shifts predicted by QED (Quantum Electrodynamics) for hydrogenlike ions (nuclear charge $60 \le Z \le 110$) with an electron in an $n=3$, 4 or 5 level with high angular momentum ($5/2\le j \le…

原子物理 · 物理学 2009-11-07 Eric-Olivier Le Bigot , P. Indelicato , P. J. Mohr

A high-precision numerical calculation is reported for the self-energy correction to the hyperfine splitting and to the bound-electron g factor in hydrogenlike ions with low nuclear charge numbers. The binding nuclear Coulomb field is…

原子物理 · 物理学 2009-11-13 V. A. Yerokhin , U. D. Jentschura

The method and status of a study to provide numerical, high-precision values of the self-energy level shift in hydrogen and hydrogen-like ions is described. Graphs of the self energy in hydrogen-like ions with nuclear charge number between…

量子物理 · 物理学 2009-11-10 Eric-Olivier Le Bigot , Ulrich D. Jentschura , Paul Indelicato , Peter J. Mohr

The one-loop self-energy correction to the hyperfine structure splitting of the 1s and 2s states of hydrogenlike ions is calculated both for the point and finite nucleus. The results of the calculation are combined with other corrections to…

原子物理 · 物理学 2009-10-30 V. A. Yerokhin , V. M. Shabaev , A. N. Artemyev

Ab initio calculations of QED radiative corrections to the $^2P_{1/2}$ - $^2P_{3/2}$ fine-structure transition energy are performed for selected F-like ions. These calculations are nonperturbative in $\alpha Z$ and include all first-order…

原子物理 · 物理学 2019-08-05 A. V. Volotka , M. Bilal , R. Beerwerth , X. Ma , Th. Stöhlker , S. Fritzsche

Radiative corrections to E1 matrix elements for ns-np transitions in the alkali metal atoms lithium through francium are evaluated. They are found to be small for the lighter alkalis but significantly larger for the heavier alkalis, and in…

原子物理 · 物理学 2009-11-10 J. Sapirstein , K. T. Cheng

The model-QED-operator approach [Phys. Rev. A 88, 012513 (2013)] to calculations of the radiative corrections to binding and transition energies in atomic systems is extended to the range of nuclear charges $110 \leqslant Z \leqslant 170$.…

原子物理 · 物理学 2022-09-02 A. V. Malyshev , D. A. Glazov , V. M. Shabaev , I. I. Tupitsyn , V. A. Yerokhin , V. A. Zaytsev
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