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Why entanglement of formation is not generally monogamous

机译:为什么形成纠缠通常不是一夫一妻制

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摘要

Unlike correlation of classical systems, entanglement of quantum systems cannot be distributed at will: if onensystem A is maximally entangled with another system B, it cannot be entangled at all with a third system C. Thisnconcept, known as the monogamy of entanglement, is manifest when the entanglement of A with a pairBC can bendivided as contributions of the entanglement between A and B and A and C, plus a term τABC involving genuinentripartite entanglement and so expected to be always positive. A very important measure in quantum informationntheory, the entanglement of formation (EOF), fails to satisfy this last requirement. Here we present the reasonsnfor that and show a set of conditions that an arbitrary pure tripartite state must satisfy for the EOF to become anmonogamous measure, i.e., for τABC u0002 0. The relation derived is connected to the discrepancy between quantumnand classical correlations, τABC being negative whenever the quantum correlation prevails over the classical one.nThis result is employed to elucidate features of the distribution of entanglement during a dynamical evolution.nIt also helps to relate all monogamous instances of the EOF to the squashed sntanglement, an entanglementnmeasure that is always monogamous.
机译:与经典系统的相关性不同,量子系统的纠缠不能随意分配:如果一个系统A与另一个系统B最大程度地纠缠,那么它根本就不会与第三个系统C纠缠。这种概念被称为纠缠一夫一妻制当A与pairBC的纠缠可以弯曲为A和B与A和C之间的纠缠的贡献时,加上涉及真三方纠缠的τABC项,因此期望始终为正。量子信息理论中非常重要的一项措施是形成纠缠(EOF),不能满足这一最后要求。在这里,我们给出了其原因,并给出了一个条件,即一个任意的纯三方态必须满足EOF成为一夫一妻制的度量,即τABCu00020。得出的关系与量子和经典相关之间的差异有关,τABC为每当量子相关性胜过经典的纠缠时,它都是负的。n该结果用于阐明动力学演化过程中纠缠的分布特征。n它还有助于将EOF的所有一夫一妻制实例与压扁的纠缠联系在一起,这是一夫一妻制。

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  • 来源
    《PHYSICAL REVIEW A》 |2013年第3期|1-6|共6页
  • 作者单位

    Faculdade de Ciˆencias UNESP–Universidade Estadual Paulista C´odigo de Enderec¸amento Postal 17033-360 Bauru S˜ao Paulo Brazil;

    Instituto de F´ısica Gleb Wataghin Universidade Estadual de Campinas C´odigo de Enderec¸amento Postal 13083-859Campinas S˜ao Paulo BrazilInstitute for Quantum Information Science University of Calgary Alberta Canada T2N 1N4;

    Departamento de F´ısica Universidade Federal de S˜ao Carlos C´odigo de Enderec¸amento Postal 13565-905 S˜ao Carlos S˜ao Paulo Brazil;

    Instituto de F´ısica Universidade Federal de Mato Grosso C´odigo de Enderec¸amento Postal 78060-900 Cuiab´a Mato Grosso Brazil;

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