Theory of superconducting and magnetic proximity effect in S$\mid$F structures with inhomogeneous magnetization textures and spin-active interfaces
Jacob Linder, Takehito Yokoyama, and Asle Sudb{\o}

TL;DR
This paper develops a comprehensive numerical theory for the superconducting and magnetic proximity effects in superconductor-ferromagnet structures, considering inhomogeneous magnetization textures and spin-active interfaces, with implications for experimental long-range triplet correlations.
Contribution
It introduces a numerical approach that includes spin-dependent interfacial phase shifts and inhomogeneous magnetization textures, advancing understanding of proximity effects in realistic S|F structures.
Findings
Bloch and Néel domain walls influence superconducting correlations.
Conical ferromagnets can sustain long-range triplet correlations.
Spin-DIPS can cause anti-screening of induced magnetization.
Abstract
We present a study of the proximity effect and the inverse proximity effect in a superconductorferromagnet bilayer, taking into account several important factors which mostly have been ignored in the literature so far. These include spin-dependent interfacial phase shifts (spin-DIPS) and inhomogeneous textures of the magnetization in the ferromagnetic layer, both of which are expected to be present in real experimental samples. Our approach is numerical, allowing us to access the full proximity effect regime. In Part I of this work, we study the superconducting proximity effect and the resulting local density of states in an inhomogeneous ferromagnet with a non-trivial magnetic texture. Our two main results in Part I are a study of how Bloch and N\'eel domain walls affect the proximity-induced superconducting correlations and a study of the superconducting proximity effect in a…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
