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Entropy squeezing and entanglement of the interaction between SU(1,1) and SU(2) quantum systems

机译:SU(1,1)和SU(2)量子系统之间相互作用的熵压缩和纠缠

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摘要

The problem of the interaction between two quantum systems namely SU(1,1) and SU(2) is considered. Using the evolution operator technique, an exact solution of the wave function and consequently the density matrix are obtained. The entropy squeezing is examined and it has shown that, different values of the relative phase angle phi as well as the coupling parameter lambda lead to different observation of the squeezing in the quadratures. In the meantime, we have shown that the entropy squeezing is also sensitive to the variation in the state angle theta, the detuning parameter DELTA in addition to the excitation number m. Moreover, for a large value of the detuning parameter there is a weak entanglement between the atom and the quantum system and vice versa. Furthermore, we find that the Q-function is sensitive to the variation in the excitation number m in addition to the Bargmann index k where the nonclassical effect is pronounced for the even parity.
机译:考虑了两个量子系统SU(1,1)和SU(2)之间相互作用的问题。使用进化算子技术,可以获得波动函数的精确解,从而获得了密度矩阵。对熵压缩进行了检查,结果表明,相对相位角phi的不同值以及耦合参数λ导致对正交方向上的压缩的观察不同。同时,我们已经表明,除了激励数m之外,熵压缩对状态角theta的变化,失谐参数DELTA也很敏感。而且,对于较大的失谐参数值,原子与量子系统之间的纠缠较弱,反之亦然。此外,我们发现,除了Bargmann指数k之外,Q函数还对激发数m的变化敏感,在Bargmann指数k中,非经典效应对于偶数奇偶校验很明显。

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