1) generalized Klauder-Perelomov coherent states
广义Klauder-Perelomov相干态
2) Klauder-Perelomov coherent state
Klauder-Perelomov相干态
3) Gazeau-Klauder coherent state
广义Gazeau-Klauder相干态
1.
Nonclassical properties of the generalized Gazeau-Klauder coherent state are investigated for an anharmonic oscillator.
研究了非谐振子广义Gazeau-Klauder相干态的非经典特性,对Mandel Q参量的二阶相关函数的计算表明:GK相干态服从亚泊松统计分布且具有反聚束效应。
4) generalized coherent state
广义相干态
1.
In this paper, the quantum statistical properties of a class of superposed q-deformed generalized coherent states ψ〉= aβ〉+be~ iφ βe~ iδ 〉 are studied.
研究了一类q变形广义相干态叠加态ψ〉=aβ〉+beiφβeiδ〉的量子统计性质,结果表明此种叠加态普遍存在压缩效应和光子反群聚效应。
2.
Using the fundamental model which contains square-inverse potential function,the generalized coherent states and their relevant commutation relations of parameter q non-harmonic oscillator are studied.
以含有平方反比项势函数的非谐振子为基本模型,研究了q变形下非谐振子的广义相干态及相关对易关系,精确求解了二度简并下的能级和波函数,并以A=0的情况为例进行了计算与讨论。
3.
It is shown that the possible higher squeezing order of the superposition state β >+e i φ β e i δ > of the generalized coherent states of the q deformed non harmonic oscillator can be expressed as k ≠2π n/δ ,with n an integer and δ the phase difference between the two generalized coherent states.
对于q变形的非简谐振子广义相干态的叠加态 β〉 +eiφ βeiδ〉 ,其量子涨落的可能高阶压缩阶数可以表示为k≠ 2πn/δ ,这里n是整数 。
5) generalized coherent states
广义相干态
1.
Statistical phase properties of generalized coherent statesof the non-harmonic oscilator;
非简谐振子广义相干态的位相统计性质
2.
Squeezing of even and odd generalized coherent states of non-harmonic oscillator in a finite-dimensional Hilbert space;
有限维希尔伯特空间非简谐振子奇偶广义相干态的压缩效应
3.
Generalized Coherent States of Non Harmonic Oscillator and Generalized Coherent States of two Dimensional Harmonic Oscillator are investigated.
研究了非简谐振子广义相干态及二维简谐振子广义相干态,从而实现了2+1维简谐-非简谐振子的广义相干
6) generalized odd and even coherent states
广义奇偶相干态
1.
The completeness and higher-order squeezing properties of generalized odd and even coherent states of a Q-deformed non-harmonic oscillator are investigated.
给出了Q变形的非简谐振子广义奇偶相干态的完备性证明,并且研究了它们的高阶压缩特性。
补充资料:相干散射和非相干散射
再辐射的光量子频率和被吸收的光量子频率准确相等的散射过程称为相干散射。在相干散射的情况下,源函数准确地等于平均辐射强度。再辐射的光量子频率和被吸收的光量子频率不相等的散射过程称为非相干散射。在天体物理中,存在一系列因素使散射过程成为非相干散射。主要的因素是:原子的能级有一定的宽度、原子的热运动和湍动以及压力效应等。对于非相干散射,源函数是相当复杂的。
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参考词条