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Elucidation of the complete set of H_2 electronic states' vibrational data

机译:阐明完整的H_2电子态振动数据

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摘要

We have previously established that, the vibration period T of a diatomic molecule, can be expressed as T = [4π~2/( (n_in_j)~(1/2) h)] (g M_0m_e)~(1/2)r~2, where M_0 is the reduced mass of the nuclei, m_e the mass of the electron, r the internuclear distance of the molecule at the given electronic state, h the Planck Constant, and g a dimensionless and relaticistically invariant coefficient, which appears to be a characteristic of the electronic configuration of the molecule. Herein we validate this relationship, chiefly on the basis of vibrational data of H_2 molecule's electronic states, and achieve its calibration, vis-a-vis the quantum numbers that it is to involve. This, basically yields, the elucidation of the complete set of H_2 spectroscopic data. Thus, the composite quantum number n_1n_2 along our finding is nothing but the ratio of the internuclear distance r at the given electronic state, to the internuclear distance r_0 at the ground state. This makes that for electronic states configured alike, for which g is expected to remain the same, T~2 versus r~3, should exhibit a linear behavior. Our approach can well be applied to other molecules.
机译:我们先前已经确定,双原子分子的振动周期T可以表示为T = [4π〜2 /((n_in_j)〜(1/2)h)](g M_0m_e)〜(1/2)r 〜2,其中M_0是原子核的减少质量,m_e是电子质量,r在给定电子态下分子的核间距,h普朗克常数,ga无量纲和相对不变的系数,看来是分子电子构型的特征。在此,我们主要基于H_2分子电子态的振动数据验证这种关系,并针对其所涉及的量子数实现其校准。这基本上产生了对完整的H_2光谱数据的阐明。因此,沿着我们的发现,复合量子数n_1n_2只是给定电子态的核间距r与基态的核间距r_0之比。这使得对于预期配置g相同的电子状态,T〜2与r〜3应当表现出线性行为。我们的方法可以很好地应用于其他分子。

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