论文标题
量化实验过程的纠缠性保留性
Quantifying entanglement preservability of experimental processes
论文作者
论文摘要
保留纠缠是基于纠缠的量子计算和量子信息过程的关键动力学过程,例如单向量子计算和量子键分布。但是,尚不清楚在实验可行的方式中量化实验过程保持两分纠缠能力的能力的问题。因此,在此,我们考虑使用两种措施,即组成和鲁棒性,以定量表征过程保存纠缠的能力,此后称为纠缠性。还得出了富达基准,以确定过程保存纠缠的能力。我们表明,在实验上是可行的措施和基准,并且仅需要对可分离状态的单量子和制剂进行局部测量。此外,它们适用于所有可以使用量子操作的一般理论(例如光子和超导系统中的量子动力学)来描述的所有物理过程。我们的方法扩展了用于分析渠道的现有工具,例如渠道资源理论,以量化非跟踪保留量子过程的纠缠性。对于需要纠缠保存的量子信息处理中的应用,结果引起了重大关注。
Preserving entanglement is a crucial dynamical process for entanglement-based quantum computation and quantum-information processes, such as one-way quantum computing and quantum key distribution. However, the problem of quantifying the ability of an experimental process to preserve two-qubit entanglement in experimentally feasible ways is not well understood. Accordingly, herein, we consider the use of two measures, namely composition and robustness, for quantitatively characterizing the ability of a process to preserve entanglement, referred to henceforth as entanglement preservability. A fidelity benchmark is additionally derived to identify the ability of a process to preserve entanglement. We show that the measures and introduced benchmark are experimentally feasible and require only local measurements on single qubits and preparations of separable states. Moreover, they are applicable to all physical processes that can be described using the general theory of quantum operations, e.g., qubit dynamics in photonic and superconducting systems. Our method extends the existing tools for analyzing channels, e.g., channel resource theory, to quantify entanglement preservability for non-trace-preserving quantum processes. The results are of significant interest for applications in quantum-information processing in which entanglement preservation is required.