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Magnetic Field Delocalization and Flux Inversion in Fractional Vortices in Two-Component Superconductors

机译:两组分超导体中分数涡旋中的磁场离域和通量反演

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We demonstrate that, in contrast with the single-component Abrikosov vortex, in two-component superconductors vortex solutions with an exponentially screened magnetic field exist only in exceptional cases: in the case of vortices carrying an integer number of flux quanta and in a special parameter limit for half-quantum vortices. For all other parameters, the vortex solutions have a delocalized magnetic field with a slowly decaying tail. Furthermore, we demonstrate a new effect which is generic in two-component systems but has no counterpart in single-component systems: on exactly half of the parameter space of the U(1) × U(1) Ginzburg-Landau model, the magnetic field of a generic fractional vortex inverts its direction at a certain distance from the vortex core.
机译:我们证明,与单组分Abrikosov涡旋相反,在双组分超导体涡旋中,仅在特殊情况下存在具有指数屏蔽磁场的涡旋解:在涡旋中携带整数数量的通量量子且具有特殊参数半量子涡旋的极限。对于所有其他参数,涡旋解具有带有缓慢衰减尾部的离域磁场。此外,我们证明了一种新的效果,该效果在两组分系统中是通用的,而在单组分系统中则没有:在U(1)×U(1)Ginzburg-Landau模型的参数空间的正好一半上,磁通用分数阶涡旋的磁场在距旋涡核一定距离处反转其方向。

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