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Entanglement Generation in Two-Mode Gaussian Systems in a Thermal Environment

机译:热环境中双模高斯系统中的纠缠生成

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摘要

We describe the evolution of the quantum entanglement in a system composed of two interacting bosonic modes immersed in a thermal reservoir, in the framework of the theory of open systems based on completely positive quantum dynamical semigroups. The evolution of entanglement is described in terms of the covariance matrix for Gaussian initial states. We calculate the logarithmic negativity and show that for separable initial squeezed thermal states entanglement generation may take place, for definite values of squeezing parameter, average photon numbers, temperature of the thermal bath, dissipation constant and the strength of interaction between the two modes. After its generation one can observe temporary suppressions and revivals of the entanglement. For entangled initial squeezed thermal states, entanglement suppression takes place, for all temperatures of the reservoir, and temporary revivals and suppressions of entanglement can be observed too. In the limit of infinite time the system evolves asymptotically to an equilibrium state which may be entangled or separable.
机译:在基于完全正量子动力学半群的开放系统理论的框架下,我们描述了量子纠缠在一个由两个相互作用的玻色子模式组成的系统中演化的过程。根据高斯初始状态的协方差矩阵描述了纠缠的演化。我们计算了对数负值,结果表明,对于可分离的初始压缩热状态,对于确定的压缩参数值,平均光子数,热浴温度,耗散常数以及两种模式之间的相互作用强度,可能会发生纠缠生成。生成后,人们可以观察到纠缠的暂时抑制和复兴。对于纠缠的初始挤压热态,对于储层的所有温度都发生纠缠抑制,并且也可以观察到暂时的恢复和纠缠抑制。在无限时间的限制内,系统渐近发展为可能纠缠或可分离的平衡状态。

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