作者: Daniel Kivelson , E. Bright Wilson
DOI: 10.1063/1.1700219
关键词:
摘要: A first‐order treatment yields the relation W=W0+A1W02+A2W0J(J+1)+A3J2(J+1)2+A4J(J+1)〈Pz2〉+A5〈Pz4〉+A6W0〈Pz2〉 for rotational energy W of a nonrigid asymmetric rotor. The A's are constants independent quantum numbers (J, K−1, K+1) while W0 is rigid‐rotor energy. Pz operator component angular momentum along axis quantization. Formulas given 〈Pz2〉 and 〈Pz4〉, based on continued fractions, as well expansions useful nearly symmetric cases. As special case, corrections derived transitions between components asymmetry doublets.