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Entangled massive mechanical oscillators

机译:缠绕着巨大的机械振荡器

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摘要

An entangled quantum state of two or more particles or objects exhibits someof the most peculiar features of quantum mechanics. Entangled systems cannot bedescribed independently of each other even though they may have an arbitrarilylarge spatial separation. Reconciling this property with the inherentuncertainty in quantum states is at the heart of some of the most famousdebates in the development of quantum theory. Nonetheless, entanglementnowadays has a solid theoretical and experimental foundation, and it is thecrucial resource behind many emerging quantum technologies. Entanglement hasbeen demonstrated for microscopic systems, such as with photons, ions, andelectron spins, and more recently in microwave and electromechanical devices.For macroscopic objects, however, entanglement becomes exceedingly fragiletowards environmental disturbances. A major outstanding goal has been to createand verify the entanglement between the motional states of slowly-movingmassive objects. Here, we carry out such an experimental demonstration, withthe moving bodies realized as two micromechanical oscillators coupled to amicrowave-frequency electromagnetic cavity that is used to create and stabilisethe entanglement of the centre-of-mass motion of the oscillators. We infer theexistence of entanglement in the steady state by combining measurement ofcorrelated mechanical fluctuations with an analysis of the microwaves emittedfrom the cavity. Our work qualitatively extends the range of entangled physicalsystems, with implications in quantum information processing, precisionmeasurement, and tests of the limits of quantum mechanics.
机译:两个或多个粒子或物体的纠缠量子态表现出量子力学最特殊的特征。即使纠缠的系统可能具有任意大的空间间隔,也无法相互独立地描述它们。在量子理论的发展中,一些最著名的辩论的核心是将这种性质与量子态的固有不确定性相协调。但是,如今的纠缠具有坚实的理论和实验基础,它是许多新兴量子技术背后的重要资源。纠缠已被证明适用于微观系统,例如光子,离子和电子自旋,以及最近在微波和机电设备中的纠缠,但是对于宏观物体而言,纠缠变得对环境干扰极为脆弱。一个重要的主要目标是创建并验证缓慢移动的质量物体的运动状态之间的纠缠。在这里,我们进行了这样的实验演示,将运动体实现为两个微机械振荡器,并耦合到一个微波电磁腔,该微波腔用于创建并稳定振荡器质心运动的纠缠。通过将相关机械波动的测量与对腔体发出的微波的分析相结合,可以得出稳态下纠缠的存在。我们的工作从质上扩展了纠缠物理系统的范围,对量子信息处理,精度测量和量子力学极限的测试有重要意义。

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