论文标题

量子网络自我测试所有纠缠状态

Quantum networks self-test all entangled states

论文作者

Šupić, Ivan, Bowles, Joseph, Renou, Marc-Olivier, Acín, Antonio, Hoban, Matty J.

论文摘要

用最少的假设认证量子特性是量子信息科学中的一个基本问题。自我测试是一种仅从测量统计数据中推断量子实验的基本物理学的方法。虽然所有双方纯净的状态都可以进行自测,但对于如何进行任意数量的系统的自我测试量子状态知之甚少。在这里,我们介绍了一个用于网络辅助自我测试的框架,并使用它来自我测试,以实现任意数量的系统的任何纯纠缠量子状态。该方案需要准备许多与系统数量线性扩展的单元,并实现标准投影和钟形测量值,所有这些都可以使用当前的技术可行。当利用所有网络约束时,获得的自我测试认证要比任何铃铛型方案都可以实现的强。我们的工作不仅解决了该领域的一个空旷问题,而且还显示了设计的网络如何为量子现象认证提供新的机会。

Certifying quantum properties with minimal assumptions is a fundamental problem in quantum information science. Self-testing is a method to infer the underlying physics of a quantum experiment only from the measured statistics. While all bipartite pure entangled states can be self-tested, little is known about how to self-test quantum states of an arbitrary number of systems. Here, we introduce a framework for network-assisted self-testing and use it to self-test any pure entangled quantum state of an arbitrary number of systems. The scheme requires the preparation of a number of singlets that scales linearly with the number of systems, and the implementation of standard projective and Bell measurements, all feasible with current technology. When all the network constraints are exploited, the obtained self-testing certification is stronger than what is achievable in any Bell-type scenario. Our work does not only solve an open question in the field, but also shows how properly designed networks offer new opportunities for the certification of quantum phenomena.

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