摘要
本文给出一种确定原子基态的简捷方法,以轨道磁量子数m1作为横坐标,把空间分为上下两部分,分别对应于ms=十1/2(自旋朝上)和ms=-1/2(自旋朝下),并在洪特定则和泡利不相容原理的基础上,按顺序填入电子。利用空间对称性,可迅速算出Ms和ML(即S和L),从而可获得各种元素的原子基态。
A very simple and rapid method for determination of atomic ground states is given.The orbital magnetic quantum number m1 taken as an abscissa,the space is divided into two parts-up-space and down-space, corresponding to ms = +1/2(spin-up) and ms =-1/2(spin-down), respectively. Based on the Hund's rules and Pauli exclusion principle,the electrons are filled-in in proper sequence. By means of space symmetry, the MS and ML values(i.e. S and L) are determinated rapidly. Therefore, various elements of atomic ground states are obtained.
出处
《量子电子学》
CSCD
1996年第4期397-400,共4页
关键词
原子基态
电子组态
洪特定则
一维坐标法
量子论
atomic ground state,electron codriguration,Hund's rules,angular momentum quantum number,one-dimensional coordinate method