Magnetic-dipole-to-electric-quadrupole cross-susceptibilities for relativistic hydrogenlike atoms in some low-lying discrete energy eigenstates

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• 作者：Patrycja Stefańska ^{pstefanska@mif.pg.gda.pl" class="auth_mail" title="E-mail the corresponding author}
• 关键词：Hydrogenlike atom ; Electromagnetic moments ; Quadrupole moment ; Magnetic field
• 刊名：Atomic Data and Nuclear Data Tables
• 出版年：2017
• 出版时间：January 2017
• 年：2017
• 卷：113
• 期：Complete
• 页码：316-349
• 全文大小：516 K

文摘

In this paper we present tabulated data for magnetic-dipole-to-electric-quadrupole cross-susceptibilities (χ_M1→E2${\chi }_{\text{M}1\to \text{E}2}$) for Dirac one-electron atoms with a pointlike, spinless and motionless nucleus of charge Ze$Ze$. Numerical values of this susceptibility for the hydrogen atom (Z=1$Z=1$) and for hydrogenic ions with 2⩽Z⩽137$2⩽Z⩽137$ are computed from the general analytical formula, recently derived by us (Stefanska, 2016), valid for an arbitrary discrete energy eigenstate. In this work we provide 30 tables with the values of χ_M1→E2${\chi }_{\text{M}1\to \text{E}2}$ for the ground state, and also for the first, the second and the third set of excited states (i.e.: 2s_1/2, 2p_1/2, 2p_3/2, 3s_1/2, 3p_1/2, 3p_3/2, 3d_3/2, 3d_5/2, 4s_1/2, 4p_1/2, 4p_3/2, 4d_3/2, 4d_5/2, 4f_5/2 and 4f_7/2) of the relativistic hydrogenlike atoms. The value of the inverse of the fine-structure constant used in the calculations is α⁻¹=137.035999139${\alpha }^{-1}=137.035999139$, and was taken from CODATA 2014.