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On monogamy of four-qubit entanglement

机译:关于四奎比特纠缠的单甘露话

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Our main result is a monogamy inequality satisfied by the entanglement of a focus qubit (one-tangle) in a four-qubit pure state and entanglement of subsystems. Analytical relations between three-tangles of three-qubit marginal states, two-tangles of two-qubit marginal states and unitary invariants of four-qubit pure state are used to obtain the inequality. The contribution of three-tangle to one-tangle is found to be half of that suggested by a simple extension of entanglement monogamy relation for three qubits. On the other hand, an additional contribution due to a two-qubit invariant which is a function of three-way correlations is found. We also show that four-qubit monogamy inequality conjecture of Regula et al. (Phys Rev Lett 113:110501, 2014), in which three-tangles are raised to the power , does not estimate the residual correlations, correctly, for certain subsets of four-qubit states. A lower bound on residual four-qubit correlations is obtained.
机译:我们的主要结果是一种单一的不等式,这是一个四态纯粹状态和子系统纠缠在四个Qubit纯粹状态和纠缠中的焦点qubit(单态)的纠缠。 三态边缘状态的三个缠结之间的分析关系,双态边缘状态的双缠结和四个时差纯粹状态的单一不变性地用于获得不平等。 发现三纠为一个纠结的贡献是由三个Qubits的简单突出纠缠单一关系的简单延伸的一半。 另一方面,发现了由于双量标不变导致的额外贡献,它是三向相关性的函数。 我们还表明,第四QUBET单声道不等式猜测法规等人。 (Phy Rev Lett 113:110501,2014),其中三末末端被提升到功率,不估计四个Qubit状态的某些子集的剩余相关性。 获得残余四QUB比特相关的下限。

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