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Statistical properties of multiphoton time-dependent three-boson coupled oscillators

机译:多光子时变三玻色子耦合振荡器的统计性质

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We investigate the quantum statistics of three time-dependent coupled oscillators in the presence of multiphoton processes. The system is connected with the two-atom multiphoton Tavis-Cummings model. The solution of the Heisenberg equations of the motion is obtained in a compact form. We assume that the modes are initially prepared in coherent states, and we discuss nonclassical phenomena (squeezing and sub-Poissonian behavior). Further, we examine the joint quasi-distribution functions as well as photon-number distribution and its factorial moments. The system has shown that the nonclassical effect is apparent in compound modes (1, 3) and (2,3). Moreover, the superstructure phenomenon is observed when the photon transition is increased. (c) 2006 Optical Society of America.
机译:我们研究了在多光子过程存在下三个时间相关耦合振荡器的量子统计。该系统与两原子多光子Tavis-Cummings模型相连。运动的海森堡方程的解以紧凑形式获得。我们假设这些模式最初是在相干状态下准备的,并且我们讨论了非经典现象(挤压和次泊松行为)。此外,我们研究了联合准分布函数以及光子数分布及其阶乘矩。该系统表明,非经典效应在复合模式(1、3)和(2,3)中很明显。此外,当光子跃迁增加时,观察到超结构现象。 (c)2006年美国眼镜学会。

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