量子处理中偏振张量的强度依赖性

N. Chencinski, A. N. Weiszmann
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摘要

最近,一位作者发表了一篇关于压力诱导的四波混频的精确量子力学描述的论文,并找到了跃迁概率的精确表达式在这种方法中,通过处理完全量子化的场和修饰原子图像中的状态,给出了多场与单个多能级原子相互作用问题的形式化解决方案。如果我们把四波混频实验看作是将ω a, ω b和ω c波与由混频产生的ω p频率的第四波一起送入介质的情况,则输出幅度应与在ω p频率上波动的偏振分量成正比。基于这些结果,我们得到了偏振张量的精确量子力学表达式。本文拟探讨偏振张量(磁化率)对光子数(强度)的依赖关系,并比较三束入射光在低强度和高强度时的线形。具体来说,我们将详细研究磁化率张量的Bloembergen经典表达式中第31、32和33项的对应项在无耗散的情况下,我们将绘制和分析ω p处极化分量的振幅。
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Intensity dependence of the polarization tensor in a quantum treatment
Recently one of the authors published a paper concerning the exact quantum mechanical description of pressure-induced four-wave mixing in which the exact expression of the transition probability was found.1 In this approach, a formal solution for the problem of multifield interacting with a single multilevel atom is presented by treating the fields fully quantized and the states in a dressed atomic picture. If we think of the four-wave mixing experiments as a case where the ω a , ω b , and ω c waves are sent into the medium with the fourth wave at ω p generated by the mixing, the output amplitude should be proportional to the component of the polarization fluctuating at the frequency of ω p . Based on these results, we obtained an exact quantum mechanical expression for the polarization tensor. This paper intends to explore the photon number (intensity) dependence of the polarization tensor (susceptibility) and give a comparison of the line shapes for low and high intensity of the incoming three beams. Specifically, the corresponding terms for the 31st, 32nd and 33rd terms in the Bloembergen classical expression for the susceptibility tensor will be investigated in detail.2 For no dissipation we will plot and analyze the amplitude of the polarization component at ω p .
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