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Fractional conductivity in 2D and 3D crystals

机译:2D和3D晶体中的分数电导率

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摘要

In this work, we show that the phenomenon of fractional quantum Hall effect can be obtained for 2D and 3D crystal structures, using the noncommutative nature of spacetime and the Lambert W function. This fractional conductivity has been shown to be a consequence of the noncommutative geometry underlying the structure of graphene. Also, it has been shown, for graphene, that in the 3D case the conductivity is extremely small and depends on the self- energy that arises due to random fluctuations or zitterbewegung.
机译:在这项工作中,我们表明,使用时空和兰伯特W功能的非传感性质,可以获得分数量子霍尔效应的现象和3D晶体结构。 该分数导电性已被证明是石墨烯结构下面的非容态几何形状的结果。 此外,对于石墨烯,已经示出了,在3D情况下,电导率非常小并且取决于由于随机波动或ZitterBeegung而导致的自能量。

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