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Calculating rovibrational energy levels of a triatomic molecule with a simple Lanczos method

机译:用简单的Lanczos方法计算三原子分子的旋转振动能级

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We present a simple Lanczos method for calculating rovibrational energy levels of a triatomic molecule from a kinetic energy operator (KEO) with the z axis perpendicular to the molecular plane. We use rotational basis functions which are linear combinations of symmetric top functions so that all matrix elements are real. For some molecules, coupling between rotation and vibration is less important if the z axis is chosen perpendicular to the molecular plane, but the singularities of the z-axis operator are more difficult to deal with than those of the commonly used y-axis operator. The KEO with z axis perpendicular to the plane also reduces the number of sums over vibrational indices required to evaluate Hamiltonian matrix-vector products. Using a new symmetry-adapted basis and the z-axis KEO were calculate rovibrational energy levels of H_2O for high J values. Even at J = 40 we do not observe the formation of fourfold clusters.
机译:我们提出了一种简单的Lanczos方法,用于从z轴垂直于分子平面的动能算子(KEO)计算三原子分子的振动能级。我们使用旋转基函数,它们是对称顶部函数的线性组合,因此所有矩阵元素都是实数。对于某些分子,如果选择垂直于分子平面的z轴,则旋转和振动之间的耦合不太重要,但是z轴算子的奇异性比通常使用的y轴算子更难处理。 Z轴垂直于该平面的KEO还可减少求哈密顿矩阵矢量积所需的振动指数的总和数。使用新的对称适应基础和z轴KEO,计算了高J值时H_2O的振动能级。即使在J = 40时,我们也没有观察到四重簇的形成。

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