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Von Neumann entropy and phase distribution of two mode parametric amplifier interacting with a single atom

机译:两模参量放大器与单个原子相互作用的冯诺依曼熵和相位分布

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In the present article, we introduce a Hamiltonian model that consists of two modes of the field in a perfect cavity to interact with a single two-level atom. The interaction between the fields has been taken into account and considered to be in the parametric amplifier form. The model in one hand can be regarded as a generalization of the Jaynes-Cummings model (JCM), however, in the other hand it can be considered as a generalization of the parametric amplifier model. Under a certain condition the exact solution to the Schrodinger equation is obtained. Employing this solution and for chosen values of different parameters we discuss numerically the atomic occupation probabilities as well as the degree of entanglement through the entropy of the field. The system shows superstructure phenomenon similar to that appeared from the effect of the Kerr-like medium on the Jaynes-Cummings model. The von Neumann entropy and phase distribution for both two-mode correlated and uncorrelated coherent states cases are also considered. (c) 2005 Elsevier Inc. All rights reserved.
机译:在本文中,我们介绍了一个汉密尔顿模型,该模型由一个理想腔中的两个场模式组成,可以与单个二级原子相互作用。已经考虑了场之间的相互作用,并认为是参数放大器形式。一方面,该模型可以看作是Jaynes-Cummings模型(JCM)的推广,但是另一方面,也可以将其视为参数放大器模型的推广。在一定条件下,可以获得薛定inger方程的精确解。采用这种解决方案,并针对不同参数的选定值,我们在数值上讨论了原子的占据概率以及通过场熵的纠缠度。该系统显示出超结构现象,类似于类似Kerr的介质对Jaynes-Cummings模型的影响。还考虑了两种模式相关和不相关相干态情况下的冯诺依曼熵和相位分布。 (c)2005 Elsevier Inc.保留所有权利。

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