Field resilient superconductivity in atomic layer crystalline materials
Abstract
A recent study [S. Yoshizawa {\it et al}., Nature Communications {\bf 12}, 1462 (2021)] reported the occurrence of field-resilient superconductivity, that is, enhancement of the in-plane critical magnetic field beyond the paramagnetic limiting field, in atomic-layer crystalline ()-In on a Si(111) substrate. The present article elucidates the origin of the observed field-resilient noncentrosymmetric superconductivity in this highly crystalline two-dimensional material. We develop the quasiclassical theory of superconductivity by incorporating the Fermi surface anisotropy together with an anisotropic spin splitting and texture specific to atomic-layer crystalline systems. In Si(111)-()-In, a typical material with a large antisymmetric spin-orbit coupling (ASOC), we show an example where the combination of the ASOC and disorder effect suppresses the paramagnetic depairing and can lead to an enhancement of compared to an isotropic system only when a magnetic field is applied in a particular direction due to an anisotropic spin texture. We also study the parity-mixing effect to demonstrate that the enhancement of is limited in the moderately clean regime because of the fragile +-wave pairing against nonmagnetic scattering in the case of the dominant odd-parity component of a pair wavefunction. Furthermore, from analysis of the transition line, we identify the field-resilience factor taking account of the scattering and suppression of paramagnetic effects and discuss the origin of the field-resilient superconductivity. Through fitting of the data, the normal-state electron scattering is discussed with a prime focus on the role of atomic steps on a Si(111) surface.
Cite
@article{arxiv.2212.13334,
title = {Field resilient superconductivity in atomic layer crystalline materials},
author = {Yoichi Higashi and Shunsuke Yoshizawa and Takashi Yanagisawa and Izumi Hase and Yasunori Mawatari and Takashi Uchihashi},
journal= {arXiv preprint arXiv:2212.13334},
year = {2023}
}
Comments
17 pages, 9 figures, 1 table