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Topological effects of Aharonov-Bohm type and the role of the quantum entanglement

机译:AHARONOV-BOHM类型的拓扑效应及量子纠缠的作用

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The state of two or more particle systems in quantum mechanics is generally expressed as linear superpositions of tensor products of discrete states; and entanglement is connected to the superpositions that cannot be expressed by a single tensor product. On the other hand a discussion of nonlocality is always present in quantum entanglement and furthermore this nonlocality may be revealed via entanglement in the cases of the topological effects in quantum mechanics. In this work, aiming a more systematic and a complementary framework we focus on a comparison of the topological effects of Aharonov-Bohm type whose roots seem to be common. In this context, we will discuss the roles of three topological effects on an entangled quantum mechanical system.
机译:量子力学中的两个或更多个粒子系统的状态通常表示为离散状态的张量产物的线性叠加;并且纠缠连接到不能由单个张量产品表示的叠加。另一方面,对量子缠结的讨论始终存在于量子缠结中,此外可以通过量子力学中拓扑效应的情况下通过缠结揭示这种非局部。在这项工作中,旨在更系统地和一个补充框架,我们专注于AHARONOV-BOHM类型的拓扑效应的比较,其根源似乎是常见的。在这种情况下,我们将讨论三种拓扑影响对缠绕量子机械系统的作用。

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