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1)  two-dimensional coupled quantum oscillator
二维耦合量子谐振子
1.
By using the general linear quantum transformation theory,a class of two-dimensional coupled quantum oscillators are solved.
运用广义线性量子变换理论,对一类二维耦合量子谐振子进行求解,给出了该系统演化算子的普通形式、正规乘积形式、反正规乘积形式、演化算符的矩阵元、波函数和力学量期望值。
2)  coupled and forced quantum oscillator
多维耦合受迫量子谐振子
1.
General solution for multi-dimensional coupled and forced quantum oscillator;
多维耦合受迫量子谐振子的普遍解
3)  coupled harmonic oscillator
耦合谐振子
1.
Exact wave function of the coupled harmonic oscillator with time-dependent mass and frequency
质量和频率均含时的耦合谐振子的严格波函数
2.
In this paper we apply Wegner s flow equation method to study nonlinear harmonic oscillators and nonlinear-coupled harmonic oscillators systems.
利用Wegner流方程方法研究非线性谐振子和非线性耦合谐振子系统。
3.
Normal mode of coupled harmonic oscillator is obtained by means of algebra, the procedure is simple and the physical meaning is clear.
本文用代数的方法求出了耦合谐振子的简正模,过程简单且物理意义清晰。
4)  coupling harmonic oscillator
耦合谐振子
1.
Divided energy of the double momentum coupling harmonic oscillator;
两个动量耦合谐振子的能级分裂
2.
The energy splitting of the coupling harmonic oscillator in non-commutative spaces are discussed.
利用非对易相空间量子力学的代数关系和Moyal-Weyl乘法,考虑到相空间变量的对易关系,给出了非对易相空间中耦合谐振子能级分裂。
5)  coupled harmonic oscillators
耦合谐振子
1.
Exact solution for non-identical n modes coupled harmonic oscillators;
各向异性n模耦合谐振子的精确求解
2.
For the coupled harmonic oscillators,the energy spectrum of system relates with the coupling items and exists a minimum value,when(λp(0)/ωj(0))1 and(gi(0)/ωj(0))1,λp(0) and gi(0) are the anharmonic parameter,ωj(0) is the frequency of the harmonic oscillators,where i,j=a,b;p=1,2),the analytic equation is gained.
对于耦合谐振子系统,系统能谱与耦合项有关,并存在极小值。
6)  three-dimensional coupled quantum harmonic oscillators
三模耦合量子谐振子
补充资料:单量子阱(见量子阱)


单量子阱(见量子阱)
single quantum well

单且子阱sillgle quantum well见量子阱。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
参考词条