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Computing rovibrational levels of polyatomic molecules with polyspherical coordinates and a contracted basis built with a <i>K</i>-independent vibrational primitive basis

有 polyspherical 坐标和一个收缩基础的多碱的分子的计算 rovibrational 层次与一个 K 独立的震动的原始基础造了

作     者:Wang, Xiao-Gang Carrington, Tucker, Jr. 

作者机构:Queens Univ Dept Chem Kingston ON K7L 3N6 Canada 

出 版 物:《MOLECULAR PHYSICS》 (分子物理学)

年 卷 期:2013年第111卷第14-15期

页      面:2320-2333页

核心收录:

学科分类:07[理学] 070203[理学-原子与分子物理] 0703[理学-化学] 0702[理学-物理学] 

基  金:Natural Sciences and Engineering Research Council of Canada 

主  题:rovibrational spectroscopy contracted basis set Lanczos algorithm 

摘      要:To compute the rovibrational spectrum of a molecule undergoing large amplitude motion it is important to use geometrically defined internal coordinates. In this paper, we use polar-type coordinates and a contracted basis of products of vibrational wavefunctions and symmetric top functions: |v |JKM . To facilitate computing matrix elements of the kinetic energy operator obtained when the molecule-fixed axes are attached to two of the vectors used to define the coordinates, it is common to use vibrational basis functions that depend on K, the quantum number for the molecule-fixed z component of the angular momentum. In this paper, we show that it is possible to use a |v |JKM basis and forgo the K-dependent primitive vibrational functions. Instead, we use a K-independent primitive basis that is an extension of the one employed in Mol. Phys. 110, 825, (2012) for triatomics. Using a K-independent primitive basis obviates the need to compute and store contracted vibrational bases for each K. First, we demonstrate that rovibrational levels of H2O2 computed with the primitive basis, and no contraction, are accurate. Second, using the contracted |v |JKM basis we compute J 0 levels of CH3D. In both cases, we compute rovibrational levels with J values higher than those of levels calculated heretofore and for lower J there is satisfying agreement with previous calculations using K-dependent vibrational basis functions.

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