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首页> 外文期刊>Nature reviews Drug discovery >Construction of mutually unbiased maximally entangled bases in C-2s circle times C-2s by using Galois rings
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Construction of mutually unbiased maximally entangled bases in C-2s circle times C-2s by using Galois rings

机译:通过使用Galois环构建在C-2S圈时圆形循环次数C-2S中的相互缠结基础

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Mutually unbiased bases plays a central role in quantum mechanics and quantum information processing. As an important class of mutually unbiased bases, mutually unbiased maximally entangled bases (MUMEBs) in bipartite systems have attracted much attention in recent years. In the paper, we try to construct MUMEBs inC2s.C2s by using Galois rings, which is different from the work in [17], where finite fields are used. As applications, we obtain several new types of MUMEBs in C2s. C2s and prove that M(2s, 2s) = 3(2s - 1), which raises the lower bound of M(2s, 2s) given in [16].
机译:相互非偏见的基础在量子力学和量子信息处理中起着核心作用。 作为一类重要的相互无偏的基础,在二分体系中的最大缠结的碱(MuMeBs)相互无偏见,近年来引起了很多关注。 在论文中,我们尝试使用Galois环构建Mumebs Inc2S.c2,这与[17]的工作不同,其中使用有限的领域。 作为应用程序,我们在C2S中获得了几种新类型的Mumebs。 C2s并证明M(2S,2S)= 3(2S-1),其提高[16]中给出的M(2S,2S)的下限。

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