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Characteristics of persistent spin current components in a quasi-periodic Fibonacci ring with spin-orbit interactions: Prediction of spin-orbit coupling and on-site energy

机译:a中持续自旋电流分量的特征   具有自旋轨道相互作用的准周期Fibonacci环:预测   自旋轨道耦合和现场能量

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摘要

In the present work we investigate the behavior of all three components ofpersistent spin current in a quasi-periodic Fibonacci ring subjected to Rashbaand Dresselhaus spin-orbit interactions. Analogous to persistent charge currentin a conducting ring where electrons gain a Berry phase in presence of magneticflux, spin Berry phase is associated during the motion of electrons in presenceof a spin-orbit field which is responsible for the generation of spin current.The interplay between two spin-orbit fields along with quasi-periodic Fibonaccisequence on persistent spin current is described elaborately, and from ouranalysis, we can estimate the strength of any one of two spin-orbit couplingstogether with on-site energy, provided the other is known.
机译:在目前的工作中,我们研究了受到Rashbaand Dresselhaus自旋轨道相互作用的准周期Fibonacci环中持久自旋电流的所有三个分量的行为。类似于导电环中的持久电荷电流,其中电子在存在磁通量的情况下获得Berry相,自旋Berry相在电子运动期间存在自旋轨道场,该自旋轨道场负责自旋电流的产生。详细描述了自旋轨道场和持续自旋电流的准周期Fibonaccesequences,根据我们的分析,只要已知另一个自旋轨道耦合的强度,就可以估算出两个自旋轨道耦合在一起的强度。

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