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Allowed region and optimal measurement for information versus disturbance in quantum measurements

机译:允许的区域和最佳测量对于量子测量中的信息与干扰

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摘要

We present graphs of information versus disturbance for general quantum measurements of completely unknown states. Each piece of information and disturbance is quantified by two measures: (i) the Shannon entropy and estimation fidelity for the information and (ii) the operation fidelity and physical reversibility for the disturbance. These measures are calculated for a single outcome based on the general formulas derived by the present author (Terashima in Phys Rev A 93: 022104, 2016) and are plotted on four types of information-disturbance planes to show their allowed regions. In addition, we discuss the graphs of these metrics averaged over all possible outcomes and the optimal measurements when saturating the upper bounds on the information for a given disturbance. The results considerably broaden the perspective of trade-offs between information and disturbances in quantum measurements.
机译:我们呈现了完全未知状态的一般量子测量的信息与扰动。 通过两项措施量化每条信息和干扰:(i)Shannon熵和估算保真度的信息和(ii)扰动的运行保真度和身体反转性。 这些措施是基于本作者所衍生的一般公式的单一结果计算(Phy rev A 93:022104,2016)的一般公式,并被绘制在四种类型的信息扰动平面上以显示它们允许的区域。 此外,我们讨论这些度量标准的图表在饱和上界面的所有可能结果和最佳测量上的概率,以及给定干扰的信息上的最佳测量。 结果大大拓宽了量子测量中信息与干扰之间的权衡的视角。

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