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Characterizing entanglement of an artificial atom and a cavity cat state with Bell's inequality

机译:用贝尔不等式表征人工原子与腔猫状态的纠缠

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摘要

The Schrodinger's cat thought experiment highlights the counterintuitive concept of entanglement in macroscopically distinguishable systems. The hallmark of entanglement is the detection of strong correlations between systems, most starkly demonstrated by the violation of a Bell inequality. No violation of a Bell inequality has been observed for a system entangled with a superposition of coherent states, known as a cat state. Here we use the Clauser-Horne- Shimony-Holt formulation of a Bell test to characterize entanglement between an artificial atom and a cat state, or a Bell-cat. Using superconducting circuits with high-fidelity measurements and real-time feedback, we detect correlations that surpass the classical maximum of the Bell inequality. We investigate the influence of decoherence with states up to 16 photons in size and characterize the system by introducing joint Wigner tomography. Such techniques demonstrate that information stored in superpositions of coherent states can be extracted efficiently, a crucial requirement for quantum computing with resonators.
机译:薛定inger的猫思想实验突显了在宏观上可区分的系统中纠缠的反直觉概念。纠缠的标志是检测系统之间的强相关性,最明显的体现是对Bell不等式的违反。对于被相干状态(称为猫状态)叠加的系统纠缠在一起,没有发现违反Bell不等式的情况。在这里,我们使用Bell测试的Clauser-Horne-Shimony-Holt公式来描述人造原子与猫状态或Bell-cat之间的纠缠。使用具有高保真度测量和实时反馈的超导电路,我们可以检测到超过贝尔不等式经典最大值的相关性。我们调查退相干对多达16个光子大小的状态的影响,并通过引入联合Wigner层析成像来表征系统。这样的技术证明,可以有效地提取以相干态的叠加形式存储的信息,这是使用谐振器进行量子计算的关键要求。

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