2000International Journal of Quantum ChemistryRequires access

Theoretical study on regularity of changes in quantum defects in Rydberg state series of many-valence electron atoms within WBEPM theory

Neng Wu Zheng, Yujie Sun, Dongxia Ma, Ruyi Yang, Tao Zhou, Tao Wang

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Abstract

Within the scheme of the weakest bound electron potential model theory, the regularity of changes in quantum defects in 40 “spectrum-level-like series” of several many-valence electron atoms of the third period was studied. The n–δ curves of the 40 spectrum-level-like series could be classified into three types; for all such series the quantum defects δ could be expanded as a polynomial of the principal quantum number n in a spectrum-level-like series. With regularity, the level energies of high Rydberg states in a series can be predicted accurately. By carefully studying and explaining the three types of 40 n–δ curves, the conclusion was reached: the type of the n–δ curve, i.e., the regularity of changes in quantum defects in a spectrum-level-like series, was determined by both the energy level and the azimuthal quantum number l of the weakest bound electron. © 2001 John Wiley & Sons, Inc. Int J Quant Chem 81: 232–237, 2001

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Within the scheme of the weakest bound electron potential model theory, the regularity of changes in quantum defects in 40 “spectrum-level-like series” of several many-valence electron atoms of the third period was studied. The n–δ curves of the 40 spectrum-level-like series could be classified into three types; for all such series the quantum defects δ could be expanded as a polynomial of the principal quantum number n in a spectrum-level-like series. With regularity, the level energies of high Rydberg states in a series can be predicted accurately. By carefully studying and explaining the three types of 40 n–δ curves, the conclusion was reached: the type of the n–δ curve, i.e., the regularity of changes in quantum defects in a spectrum-level-like series, was determined by both the energy level and the azimuthal quantum number l of the weakest bound electron. © 2001 John Wiley & Sons, Inc. Int J Quant Chem 81: 232–237, 2001

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Available abstract

Within the scheme of the weakest bound electron potential model theory, the regularity of changes in quantum defects in 40 “spectrum-level-like series” of several many-valence electron atoms of the third period was studied. The n–δ curves of the 40 spectrum-level-like series could be classified into three types; for all such series the quantum defects δ could be expanded as a polynomial of the principal quantum number n in a spectrum-level-like series. With regularity, the level energies of high Rydberg states in a series can be predicted accurately. By carefully studying and explaining the three types of 40 n–δ curves, the conclusion was reached: the type of the n–δ curve, i.e., the regularity of changes in quantum defects in a spectrum-level-like series, was determined by both the energy level and the azimuthal quantum number l of the weakest bound electron. © 2001 John Wiley & Sons, Inc. Int J Quant Chem 81: 232–237, 2001

Key concepts: Rydberg formula, Quantum defect, Principal quantum number, Series (stratigraphy), Hydrogen spectral series, Valence (chemistry), Quantum number, Valence electron

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