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首页> 外文期刊>Journal of Physics, B. Atomic, Molecular and Optical Physics: An Institute of Physics Journal >Relativistic many-body calculations of electric-dipole lifetimes, rates and oscillator strengths of Delta n=0 transitions between 3l(-1)4l ' states in Ni-like ions
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Relativistic many-body calculations of electric-dipole lifetimes, rates and oscillator strengths of Delta n=0 transitions between 3l(-1)4l ' states in Ni-like ions

机译:Ni样离子中3l(-1)4l'态之间Delta n = 0跃迁的偶极子寿命,速率和振子强度的相对论多体计算

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摘要

Transition rates, oscillator strengths and line strengths are calculated for electric-dipole (E1) transitions between odd- parity 3s(2)3p(6)3d(9)4l(1), 3s(2)3p(5)3d(10)4l(2) and 3s3p(6)3d(10)4l(1) states and even-parity 3s(2)3p(6)3d(9)4l(2), 3s(2)3p(5)3d(10)4l(1) and 3s3p(6)3d(10)4l(2) ( with 4l(1) = 4p, 4f and 4l(2) = 4s, 4d) in Ni-like ions with the nuclear charges ranging from Z = 34 to 100. Relativistic many- body perturbation theory (RMBPT), including the Breit interaction, is used to evaluate retarded E1 matrix elements in length and velocity forms. The calculations start from a 1s(2)2s(2)2p(6)3s(2)3p(6)3d(10) Dirac-Fock potential. First-order RMBPT is used to obtain intermediate coupling coefficients and second-order RMBPT is used to calculate transition matrix elements. Contributions from negative-energy states are included in the second-order E-1 matrix elements to ensure the gauge independence of transition amplitudes. Transition energies used in the calculation of oscillator strengths and transition rates are from second-order RMBPT. Lifetimes of the 3s(2)3p(6)3d(9)4d levels are given for Z = 34-100. These atomic data are important in modelling of M-shell radiation spectra of heavy ions generated in electron beam ion trap experiments and in M-shell diagnostics of plasmas.
机译:计算奇偶校验3s(2)3p(6)3d(9)4l(1),3s(2)3p(5)3d(10)之间的电偶极(E1)跃迁的跃迁速率,振荡器强度和线强度)4l(2)和3s3p(6)3d(10)4l(1)状态和偶数奇偶校验3s(2)3p(6)3d(9)4l(2),3s(2)3p(5)3d( 10)4l(1)和3s3p(6)3d(10)4l(2)(其中4l(1)= 4p,4f和4l(2)= 4s,4d)的核电荷为Z = 34到100。相对论多体摄动理论(RMBPT),包括Breit相互作用,用于评估长度和速度形式的延迟E1矩阵元素。计算从1s(2)2s(2)2p(6)3s(2)3p(6)3d(10)Dirac-Fock电位开始。一阶RMBPT用于获得中间耦合系数,二阶RMBPT用于计算过渡矩阵元素。来自负能量状态的贡献包括在二阶E-1矩阵元素中,以确保过渡幅度的规范独立性。计算振荡器强度和跃迁速率时使用的跃迁能量来自二阶RMBPT。对于Z = 34-100,给出了3s(2)3p(6)3d(9)4d级别的寿命。这些原子数据对于电子束离子阱实验中产生的重离子的M壳辐射光谱建模以及等离子体的M壳诊断至关重要。

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