1) transition operator
跃迁算符
1.
According to the spin realization of Y(SL(2)) algebra,this paper can give the transition operators that cause transition among quantum states with the same number of Lie algebra area,and also give the ones that cause transition among quantum states with different numbers of Yangian algebra area.
根据Y(SL(2))代数的自旋实现,给出李代数范畴内同权量子态之间的跃迁算符与Yangian代数范畴内不同权量子态之间的跃迁算符。
2) E2 transition operator
E2跃迁算符
3) transition
跃迁
1.
Atomic wave functions and transition characteristics for valence shell excitations;
原子的价壳层激发态波函数和跃迁特性
2.
The Application of Algebraic Method to Intensities of Visible and Infrared Transition of C_6H_6;
C_6H_6可见光与红外跃迁强度的代数方法计算
3.
The main transition forms were between second adjacent or second adjacent to first adjacent.
利用静态计算法,对CeO2电解质材料中氧空位迁移的最小势能轨迹进行了计算,发现氧离子在运动时,逐渐接近阳离子面心立方体的中心,但不通过中心,而是通过一个圆弧后跃迁到下一个空位位置。
4) f→f transition
f→f跃迁
5) polaronic hopping
极化跃迁
6) transition wavelength
跃迁波长
1.
Based on the extended relativistic multi-configuration Dirac-Fock theory,with quantum electro dynamical(QED) effect and Breit correction,the level lifetime,level widths,the transition wavelengths,transition probabilities and oscillator strengths of Au48+ were calculated with the general-purpose relativistic atomic structure program(GRASP2).
根据扩展的相对论多组态Dirac-Fock理论,采用"全相对论原子结构程序(GRASP2)",考虑重要核的有限体积效应、量子电动力学效应(QED)和Breit修正以及组态间的相互作用,计算类镓Au48+的能级寿命、能级宽度、跃迁波长、跃迁几率和振子强度。
2.
Based on the extended relativistic multi-configuration Dirac-Fock theory,with quantum electrodynamical(QED) effect and Breit correction,transition wavelengths,transition probabilities and oscillator strengths of Au~(47+) and Au~(53+) have been calculated with the General-purpose Relativistic Atomic Structure Program(GRASP~2).
根据扩展的相对论多组态狄拉克福克(Dirac-Fock)理论,采用“多功能相对论原子结构程序(GRASP2)”,考虑量子电动力学(QED)效应和布雷特(Breit)修正,选用二参量费米有限核电荷分布和扩展平均能级模型,并考虑组态间的相互作用和电偶极跃迁,计算了类锗Au47+、类铁Au53+的跃迁波长,跃迁几率和振子强度,计算的波长与实验值符合较好。
参考词条
补充资料：Γ算符
分子式：
CAS号：
性质： 或称Γ算符，其定义为：。即它是右矢|ψ>与左矢<ψ|的乘符号。若用波函数来表示，则密度矩阵可表示为：应用密度矩阵概念可把求力学量算符G平均值的积分问题简化为简单的代数问题，因G与г算符的乘积的迹即其平均值<G>=<ψ|G|ψ>=TrGΓ。
CAS号：
性质： 或称Γ算符，其定义为：。即它是右矢|ψ>与左矢<ψ|的乘符号。若用波函数来表示，则密度矩阵可表示为：应用密度矩阵概念可把求力学量算符G平均值的积分问题简化为简单的代数问题，因G与г算符的乘积的迹即其平均值<G>=<ψ|G|ψ>=TrGΓ。
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