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A theoretical study of the vibrational spectrum of the CS_2 molecule

机译:CS_2分子振动光谱的理论研究

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A theoretical study of the vibrational spectrum of the CS_2 molecule is carried out. For that purpose, a new Morse-cosine potential energy function is determined by fitting to observed vibrational frequencies, using as a starting point an ab initio force field. Highly excited vibrational states for CS_2 are then calculated up to 20 000 cm~(-1) using a DVR truncation-diagonalization method. Hyperspherical Radau coordinates, which are a set of normal curvilinear coordinates for linear symmetric triatomic molecules, are used in these calculations. The computed vibrational energy levels are shown to present an excellent agreement with the observed values uip to 13 000 cm~(-1). Based on these calculations, some unassigned observed vibrational frequencies are identified and the assignments of others are reconsidered. Inspection is made of the vibrational wave functions computed for CS_2 revealing a persistent regularity up to 13 000 cm~(-1). This regularity is found to be consistent with perturbation theory results for these energies. Van Vleck perturbation theory is used to derive effective Hamiltonians that contain polyad quantum numbers and that provide good agreement with the variational calculations. It is also shown that the asymmetric stretch is practically decoupled from the symmetric stretch and the bend in this range of energies. The nearest neighbor space distribution (NNSD) and the #delta#-3 spectral rigidity function show that the calculated vibrational spectrum of CS_2 up to 20 000 cm~(-1) is essentially regular, in agreement with the most recent statistical analyses made of the spectroscopically observed frequencies.
机译:对CS_2分子的振动光谱进行了理论研究。为此,使用从头算力场作为起点,通过拟合观察到的振动频率来确定新的莫尔斯余弦余弦势能函数。然后使用DVR截断-对角线化方法计算出CS_2的高激发振动状态,直至20000 cm〜(-1)。在这些计算中使用了超球面Radau坐标,它是线性对称三原子分子的一组正常曲线坐标。计算出的振动能级与观测值uip至13 000 cm〜(-1)表现出极好的一致性。基于这些计算,确定了一些未分配的观测振动频率,并重新考虑了其他的分配。检验了为CS_2计算的振动波函数,揭示了直到13000 cm〜(-1)的持续规律性。发现该规律性与这些能量的微扰理论结果一致。 Van Vleck摄动理论用于推导有效的哈密顿量,这些哈密顿量包含多元量子数,并且与变分计算具有良好的一致性。还表明,在该能量范围内,不对称拉伸实际上与对称拉伸和弯曲分离。最近邻空间分布(NNSD)和#delta#-3光谱刚度函数表明,与最近的统计分析一致,计算得出的直到20000 cm〜(-1)的CS_2的振动光谱基本上是规则的。光谱观察的频率。

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