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Coherent and squeezed states for light in homogeneous conducting linear media by an invariant operator method

机译:不变算子方法在均匀导电线性介质中光的相干态和压缩态

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摘要

With the choice of Coulomb gauge, we investigated coherent state and squeezed state of the light propagating through homogeneious conducting linear media with no charge density using quantum results of the LR invariant operator method. We described coherent and squeezed properties of electric and magnetic fields. The fields in coherent and squeezed states are decayed exponentially with time due to the conductivity of the media. We studied probability density of the coherent wave packet and the highly squeezed wave packets. The uncertainty relation between the two orthogonal phase amplitudes, (a) over cap (1) and (a) over cap (2), in coherent state is same as the uncertainty relation in vacuum number state. The envelope of the relative noise in coherent state alternately become large and small with time and position. The uncertainty relation between canonical variables are varied depending on the value of conductivity sigma in squeezed state, but not lowered below (h) over bar /2 which is quantum-mechanically acceptable minimum uncertainty.
机译:通过选择库仑量规,我们使用LR不变算子方法的量子结果研究了通过均匀导电线性介质且无电荷密度传播的光的相干态和压缩态。我们描述了电场和磁场的相干和压缩特性。由于介质的电导率,相干态和压缩态的场随时间呈指数衰减。我们研究了相干波包和高度压缩波包的概率密度。在相干状态下,两个正交相位幅度之间的不确定性关系(a)在帽(1)上,(a)在帽(2)上,与真空数状态下的不确定性关系相同。相干状态下的相对噪声的包络随着时间和位置而交替变大。规范变量之间的不确定性关系随压缩状态下的电导率sigma的值而变化,但在bar / 2上不降低到(h)以下,这是量子力学上可接受的最小不确定性。

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