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Radiative potential and calculations of QED radiative corrections to energy levels and electromagnetic amplitudes in many-electron atoms

机译:多电子原子的能级和电磁幅值的辐射势和QED辐射校正的计算

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We derive an approximate expression for a "radiative potential" which can be used to calculate QED strong Coulomb field radiative corrections to energies and electric dipole (E1) transition amplitudes in many-electron atoms with an accuracy of a few percent. The expectation value of the radiative potential gives radiative corrections to the energies. Radiative corrections to E1 amplitudes can be expressed in terms of the radiative potential and its energy derivative (the low-energy theorem): the relative magnitude of the radiative potential contribution is similar to alpha(3)Z(2)ln(1/alpha(2)Z(2)), while the sum of other QED contributions is similar to alpha(3)(Z(i)+1)(2), where Z(i) is the ion charge; that is, for neutral atoms (Z(i)=0) the radiative potential contribution exceeds other contributions similar to Z(2) times. The advantage of the radiative potential method is that it is very simple and can be easily incorporated into many-body theory approaches: relativistic Hartree-Fock, configuration interaction, many-body perturbation theory, etc. As an application we have calculated the radiative corrections to the energy levels and E1 amplitudes as well as their contributions (-0.34% and +0.43%, respectively) to the parity nonconserving (PNC) 6s-7s amplitude in neutral cesium (Z=55). Combining these results with the QED correction to the weak matrix elements (-0.41%) we obtain the total QED correction to the PNC 6s-7s amplitude, (-0.32 +/- 0.03)%. The cesium weak charge Q(W)=-72.66(29)(exp)(36)(theor) agrees with the Standard Model value Q(W)(SM)=-73.19(13), the difference is 0.53(48).
机译:我们导出“辐射势”的近似表达式,该表达式可用于计算QED强库仑场辐射校正,以校正多个电子原子中的能量和电偶极(E1)跃迁幅度。辐射电位的期望值对能量进行辐射校正。可以根据辐射势及其能量导数(低能量定理)来表示对E1振幅的辐射校正:辐射势贡献的相对大小类似于alpha(3)Z(2)ln(1 / alpha (2)Z(2)),而其他QED贡献的总和类似于alpha(3)(Z(i)+1)(2),其中Z(i)是离子电荷;也就是说,对于中性原子(Z(i)= 0),辐射势的贡献超过与Z(2)相似的其他贡献。辐射势方法的优点是它非常简单,可以轻松地纳入多体理论方法中:相对论性Hartree-Fock,构型相互作用,多体微扰理论等。作为应用程序,我们计算了辐射校正量能级和E1振幅以及它们对中性铯(Z = 55)的奇偶性非守恒(PNC)6s-7s振幅的贡献(分别为-0.34%和+ 0.43%)。将这些结果与对弱矩阵元素(-0.41%)的QED校正相结合,我们得到对PNC 6s-7s幅度(-0.32 +/- 0.03)%的总QED校正。铯弱电荷Q(W)=-72.66(29)(exp)(36)(理论)与标准模型值Q(W)(SM)=-73.19(13)一致,相差0.53(48) 。

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