arXivDaily arXiv每日学术速递 周一至周五更新
arXiv 1502.05567cond-mat.mes-hallcond-mat.supr-con
收藏

各向同性准经典格林函数的完全自旋相关边界条件

Fully spin-dependent boundary condition for isotropic quasiclassical Green's functions

P. Machon, W. Belzig

摘要:

超导异质结中的输运是非常成功地描述准经典的格林函数增强微观导出的边界条件。然而,到目前为止,自旋依赖性是在扩散的方法,包括仅限于有限的情况下。在这里,我们推导出完全与自旋相关的边界条件,完成了Usadel方程和电路理论。这两个,材料特定的自旋自由度和自旋相关的界面效应,即自旋混合和极化的透射系数被精确地处理。这开辟了道路,以准确地描述一个全新的类介观电路,包括材料与强内禀磁结构。我们还讨论了几个实验相关的情况下,如隧道极限,铁磁绝缘体具有任意强的磁化强度和小自旋混合的限制。

英文摘要:

Transport in superconducting heterostructures is very successfully described with quasiclassical Green's functions augmented by microscopically derived boundary conditions. However, so far the spin-dependence is in the diffusive approach included only for limiting cases. Here, we derive the fully spin-dependent boundary condition completing the Usadel equation and the circuit theory. Both, material specific spin-degrees of freedom and spin-dependent interface effects, i.e. spin-mixing and polarization of the transmission coefficients are treated exactly. This opens the road to accurately describe a completely new class of mesoscopic circuits including materials with strong intrinsic magnetic structure. We also discuss several experimentally relevant cases like the tunnel limit, a ferromagnetic insulator with arbitrarily strong magnetization and the limit of small spin-mixing.

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。

↑