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Ab initio effective rotational and rovibrational Hamiltonians for non-rigid systems via curvilinear second order vibrational Moller-Plesset perturbation theory

机译:基于曲线二阶振动Moller-Plesset微扰理论的非刚性系统从头算有效的旋转和振动哈密顿量

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We present a perturbative method for ab initio calculations of rotational and rovibrational effective Hamiltonians of both rigid and non-rigid molecules. Our approach is based on a curvilinear implementation of second order vibrational Moller-Plesset perturbation theory extended to include rotational effects via a second order contact transformation. Though more expensive, this approach is significantly more accurate than standard second order vibrational perturbation theory for systems that are poorly described to zeroth order by rectilinear normal mode harmonic oscillators. We apply this method to and demonstrate its accuracy on two molecules: Si2C, a quasilinear triatomic with significant bending anharmonicity, and CH3NO2, which contains a completely unhindered methyl rotor. In addition to these two examples, we discuss several key technical aspects of the method, including an efficient implementation of Eckart and quasi-Eckart frame embedding that does not rely on numerical finite differences. Published by AIP Publishing.
机译:我们提出了一种从头算来计算刚性和非刚性分子的旋转和旋转振动哈密顿量的摄动方法。我们的方法基于二阶振动Moller-Plesset微扰理论的曲线实现,该理论扩展为包括通过二阶接触变换的旋转效应。对于昂贵的系统,这种方法比标准的二阶振动摄动理论要精确得多,该系统对于直线法向模式谐波振荡器很难描述为零阶。我们将这种方法应用于并证明了其在两个分子上的准确性:Si2C(具有显着弯曲非谐性的准线性三原子)和CH3NO2(其中包含完全不受阻碍的甲基转子)。除了这两个示例之外,我们还讨论了该方法的几个关键技术方面,包括Eckart的有效实现和不依赖于数值有限差分的准Eckart框架嵌入。由AIP Publishing发布。

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