IEO怎么记

The kernel of IEO method is to construct eigen-operators of the Hamiltonian of quantum systems, then accordingly obtain the corresponding eigenvalues, namely the energy level gaps of quantum systems.

其核心思想就是构造系统哈密顿量的不变本征算符，从而得出对应的本征值，即系统能级差，由能级差即可得到整个能谱。

The main contents of this paper are to introduce the development of IEO method and its applications in molecule physics, solid state physics, quantum optics and non-commute quantum mechanics. 1.

本文主要内容就是介绍IEO方法的发展及其在分子物理、固体物理、量子光学和量子场论等领域的应用。

In virtue of the corresponding relation between the eigen-operators and energy level gaps, we can educe the IEO method to solve the energy spectrum of quantum systems.

由于本征算符和系统能级差之间的对应关系，我们将得到可用于求解系统能谱的IEO方法。