用相干态计算非简谐振子的能量修正值

The solution of the energy of non-harmonic oscillator by coherent state

利用Glauber相干态的非正交性和超完备性得到非简谐振子的微扰矩阵元 ,进而得出它在具有形如(λqm)

To obtain the perturbated matrics elements of the non-harmonic oscillator by the two properties of the coherent state-non-orthogonality and supercompleteness,furthermore,to obtain the second-order approximated value of the energy when the perturbation term such as λq m acted on it.