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Ritz variational calculation for two-electron–one-photon transitions in helium

机译:氦气中两个电子一光子跃迁的Ritz变分计算

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Variational calculations for the energy levels of doubly excited 3dnf (~(1,3)D°) states (n=4-12) for helium have been performed using the extended Hylleraas basis set. No previous calculations for the energy eigenvalues for the 3dnf (~(1,3)D°) states for (n =7-12) exist. Prediction of two-electron–one-photon peaks at 12.220, 12.649, 12.859, 12.978, 13.054, 13.110, 13.141, 13.168 and 13.213 eV corresponding to the transitions 2p~2 (~3P~e)→3dnf (~3D°) (n=4-12), respectively, is reported here. Highly precise energy eigenvalues of doubly excited 2pnd states (~(1,3)D°) (n=3-8) for helium are also reported and the upper bound energies are the lowest yet obtained. The effective quantum numbers (n~*) of the above mentioned states are calculated using quantum defect theory.
机译:已经使用扩展的Hylleraas基集对氦的双激发3dnf(〜(1,3)D°)状态(n = 4-12)的能级进行了变分计算。对于(n = 7-12)的3dnf(〜(1,3)D°)状态的能量本征值,以前没有计算。预测与跃迁2p〜2(〜3P〜e)→3dnf(〜3D°)对应的12.220、12.649、12.859、12.978、13.054、13.110、13.141、13.168和13.213 eV的双电子一光子峰在此分别报告n = 4-12)。还报道了氦的双激发2pnd态(〜(1,3)D°)(n = 3-8)的高精度能量本征值,并且上限能是获得的最低能。利用量子缺陷理论计算上述状态的有效量子数(n〜*)。

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