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arXiv 1812.09136cond-mat.supr-con
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锥形铁磁体中的非均匀超导性和约瑟夫森效应

Nonuniform superconductivity and Josephson effect in conical ferromagnet

Hao Meng, A. V. Samokhvalov, A. I. Buzdin

摘要:

利用Gorkov方程,我们给出了一个锥形螺旋交换场存在下的一维超导模型的精确解。由于系统的特殊对称性,超导转变总是发生在非均匀的超导相(与富尔德-费雷尔-拉金-奥夫钦尼科夫态相反,它只出现在低温下)。我们直接证明了在我们的模型中的均匀超导态携带电流,因此不对应于基态。本文在Bogoliubov-de Gennes方法的框架下研究了以锥形铁磁体为弱连接的约瑟夫森结的性质。在我们的数值计算中,我们不使用任何近似值(例如,一个准经典的方法),我们显示了一个异常的$ϕ_{0}$结(与自发相位差$ϕ_{0}$在基态)的实现。自发相位差$ϕ_{0}$在与半金属的边界附近的交换场的高值处强烈增加,并且它也存在于半金属区域中。

英文摘要:

Using the Gorkov equations, we provide an exact solution for a one-dimensional model of superconductivity in the presence of a conical helicoidal exchange field. Due to the special type of symmetry of the system, the superconducting transition always occurs into a nonuniform superconducting phase (in contrast with the Fulde-Ferrell-Larkin-Ovchinnikov state, which appears only at low temperatures). We directly demonstrate that the uniform superconducting state in our model carries a current and thus does not correspond to the ground state. We study in the framework of the Bogoliubov-de Gennes approach the properties of the Josephson junction with a conical ferromagnet as a weak link. In our numerical calculations, we do not use any approximations (such as, e.g., a quasiclassical approach), and we show a realization of an anomalous $ϕ_{0}$ junction (with a spontaneous phase difference $ϕ_{0}$ in the ground state). The spontaneous phase difference $ϕ_{0}$ strongly increases at high values of the exchange field near the borderline with a half-metal, and it exists also in the half-metal regime.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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