2) effective Hamiltonian
有效哈密顿
1.
Application of Effective Hamiltonian in Calculating the Rotational and HyperfineEnergy Levels of ~4∑ States for Oxygenic Diatomic Molecules;
有效哈密顿算符在计算含氧双原子分子~4∑态转动及超精细能级中的应用
2.
The Stark effect on the 1s2s configuration of helium atom is calculated to the second order based on the effective Hamiltonian theory.
以有效哈密顿方法为基础,对氦原子1s2s组态的斯塔克效应进行了理论计算。
3.
Starting from the leading logarithmic low energy effective Hamiltonian andthe Baner-Stech-Wirbel(BSW) model, we calculate the electroweak penguin effects inthe two-body hadronic pure penguin processes of B-meson.
从低能有效哈密顿及ＢＳＷ方案出发，研究了企鹅图诱导的Ｂ介子两体非轻弱衰变过程中弱电企鹅图效应。
3) Hamiltonian approach
哈密顿方法
1.
Study of four-wave mixing maximal conversion efficiency based on the Hamiltonian approach;
利用哈密顿方法研究四波混频的最大转换效率
2.
Methods Using stark-chirped rapid adiabatic passage(SCRAP) technique and Hamiltonian approach.
方法采用Stark啁啾快速绝热通道SCRAP(Stark chirp rapid adiabatic passage)技术和哈密顿方法。
4) effective Hamiltonian
有效哈密顿量
1.
An effective Hamiltonian of surface polaron of interacting with the deformation potential in polar crystals is derived by using improved.
采用改进了的线性组合算符和微扰法导出了极性晶体中与形变势相互作用的表面极化子的有效哈密顿量。
2.
In section 3, the magnetic fielddependences of the effective Hamiltonian, vib.
第三节中用线性组合算符法讨论了与表面光学声子耦合强，与体纵光学声子耦合弱的表面磁极化子的有效哈密顿量、振动频率和有效相互作用势的磁场依赖性。
3.
The effective Hamiltonian and the cyclotron-reso nance frequency of the strong - coupling surface magnetopolaron are derived by using a linear combination operator method.
本文研究半无限晶体中强耦合表面极化子在磁场中的性质，采用线性组合算符法导出强耦合表面磁极化子的有效哈密顿量和回旋共振频率，并讨论这些量和磁场的关系。
5) efficiency Hamiltonian
有效哈密顿量
1.
We use a second order perturbation expansion of the evolution operator T to deduce the efficiency Hamiltonian form of two nonidentical atoms in a highly-detuned optics cavity with single mode; the two nonidentical atoms state vector with time evolution is studied under the initial state in a two-atom direct product in a vacuum optical cavity.
在大失谐条件下,使用时序算子T的二级微扰展开讨论了单模光学腔中放置不同原子时有效哈密顿量的形式;并进一步讨沦了在真空光学腔场中,初态为直积态的两不同原子状态随时间的演化规律,研究的结果显示:(1)两不同原子具有|△1-△2|》max(g1,g2)或△1+△2=0性质时,态在演化过程中保持仍为直积态的形式,不会出现纠缠态的情形,(2)两不同原子具有|△1-△2|《maX(g1,g2)性质时,态在演化过程中出现纠缠态的情形,在特定的时刻出现最大纠缠态。
6) effective Hamiltonian in SU(3)
SU(3)有效哈密顿
