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Entanglement and nonclassicality in four-mode Gaussian states generated via parametric down-conversion and frequency up-conversion

机译:通过参数下变频和频率上变频产生的四模高斯态中的纠缠和非经典性

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摘要

Multipartite entanglement and nonclassicality of four-mode Gaussian states generated in two simultaneous nonlinear processes involving parametric down-conversion and frequency up-conversion are analyzed assuming the vacuum as the initial state. Suitable conditions for the generation of highly entangled states are found. Transfer of the entanglement from the down-converted modes into the up-converted ones is also suggested. The analysis of the whole set of states reveals that sub-shot-noise intensity correlations between the equally-populated down-converted modes, as well as the equally-populated up-converted modes, uniquely identify entangled states. They represent a powerful entanglement identifier also in other cases with arbitrarily populated modes.
机译:以真空为初始状态,分析了在两个同时进行的非线性过程中,涉及参数下变频和频率上变频的四模高斯态的多方纠缠和非经典性。发现产生高纠缠态的合适条件。还建议将纠缠从下转换模式转换为上转换模式。对整个状态集的分析表明,在相同填充的向下转换模式以及相同填充的向上转换模式之间的子散粒噪声强度相关性可以唯一地识别纠缠状态。在其他任意模式下,它们也代表了强大的纠缠标识符。

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