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arXiv 1602.05403quant-ph
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基于置换算符的束缚纠缠态的构造

Construction of Bound Entangled States Based on Permutation Operators

Hui Zhao, Sha Guo, Naihuan Jing, Shaoming Fei

摘要:

对于任意维的两体系统,我们给出了一种由给定的束缚纠缠态构造新的束缚纠缠态的方法。构造束缚纠缠态的一种方法是证明这些纠缠态是PPT(正部分转置)态,同时又违反射程判据。通过对给定的束缚纠缠态或束缚纠缠态的一个子系统应用一定的算符,得到了一组新的态,这些态是PPT态且违反了值域准则。我们通过具体的例子证明了导出的束缚纠缠态与原束缚纠缠态不是局域幺正等价的。

英文摘要:

We present a construction of new bound entangled states from given bound entangled states for arbitrary dimensional bipartite systems. One way to construct bound entangled states is to show that these states are PPT (positive partial transpose) and violate the range criterion at the same time. By applying certain operators to given bound entangled states or to one of the subsystems of the given bound entangled states, we obtain a set of new states which are both PPT and violate the range criterion. We show that the derived bound entangled states are not local unitary equivalent to the original bound entangled states by detail examples.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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