用相干态函数计算谐振子任意次幂坐标算符的矩阵元  

Calculation of matrix elements of coordinate operator of harmonic oscillator with integer power by coherent state functions

作　　者：杨秀会[1] 骆斌[1] 梁君武[1] 

机构地区：[1]玉林师范学院物理与信息科学系,广西玉林537000

出　　处：《大学物理》2009年第6期15-16,23,共3页College Physics

摘　　要：利用相干态函数的性质来求解谐振子任意次幂坐标算符的矩阵元,与其他文献比较,本文的方法有自己的优点.Matrix elements of coordinate operator with integer power in the bases of harmonic oscillator are de- rived by using the properties of coherent state functions. The method used in this paper has its merit in comparison with other documents.

关 键 词：相干态函数 谐振子 任意次幂坐标算符的矩阵元 

分 类 号：O413.1[理学—理论物理]