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Quantum Subspace Measurements

机译:量子子空间测量

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Fundamental studies of quantum measurements and their capacity to acquire information are typically based on scenarios in which the full Hilbert space of the measured quantum system is open to measurement interactions. In this work, we consider a class of incomplete quantum measurements — quantum subspace measurements (QSM's) — for which all measurement interactions are restricted to an arbitrary but specified subspace of the measured system Hilbert space. We define QSM's formally through a condition on the measurement Hamiltonian, obtain forms for the post-measurement states and positive operators (POVM elements) associated with QSM's acting in a specified subspace, and upper bound the accessible information for such measurements. Characteristic features of QSM's are identified and discussed.
机译:量子测量及其获取信息的能力的基础研究通常基于以下场景:在这种场景中,被测量子系统的整个希尔伯特空间对测量相互作用开放。在这项工作中,我们考虑一类不完整的量子测量-量子子空间测量(QSM),对于这些子测量,所有测量相互作用都限于被测系统Hilbert空间的任意但指定的子空间。我们通过测量哈密顿量上的一个条件来正式定义QSM的形式,获取与在特定子空间中起作用的QSM相关的测量后状态和正算子(POVM元素)的形式,并为此类测量提供可访问信息的上限。确定并讨论了QSM的特征。

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