Mukhtar Lawan Adam , Ibrahim Buba Garba , Sulaiman Muhammad Gana , Bala Ismail Adamu , Abba Alhaji Bala , Abdulsalam Aji Suleiman , Ahmad Hamisu , Tijjani Hassan Darma , Auwal Musa , Abdulkadir S. Gidado
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摘要

拓扑量子材料方面的最新进展激发了人们对探索同样具有非三维带拓扑的超导体的浓厚兴趣,因为这些材料可以作为新型电子相位和量子技术的平台。TlTaSe2 就是这样一种非中心对称的准二维半金属,它具有受镜面反射对称性保护的节点线拓扑特征。在本研究中,我们利用第一原理各向异性米格达尔-埃利亚什伯格理论对其超导特性进行了理论预测。结果表明,费米态主要是 Ta 5d 和 Tl 6p 轨道。因此,呈现出多带电子结构。值得注意的是,通过计算,我们在不同的费米面上发现了 2.15 meV 和 4.5 meV 的两个不同超导间隙,这主要是由于 Ta 原子和 Tl 原子的面内振动引起的强各向异性电子-声子相互作用造成的。利用库仑假势 μ* = 0.16 的艾伦-戴维斯修正麦克米兰公式,我们预测超导转变温度 Tc 为 6.67 K。这些发现强调了 TlTaSe2 作为拓扑超导候选材料的重要意义,并为如何在量子计算和自旋电子学应用中探索各向异性、电子-声子耦合和非难带拓扑之间的相互作用提供了启示。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
First-principles prediction of anisotropic superconductivity in the nodal-line semi-metal TlTaSe2
Recent advances in topological quantum materials have spurred significant interest in exploring superconductors that also host nontrivial band topology, as these materials can serve as platforms for novel electronic phases and quantum technologies. TlTaSe2 is one such non-centrosymmetric, quasi-two-dimensional semimetal with nodal-line topological features protected by mirror-reflection symmetry. In this study, we theoretically predict its superconducting properties using first-principles anisotropic Migdal–Eliashberg theory. Our results indicate that the states at the Fermi, are primarily Ta 5d and Tl 6p orbitals. Thus, exhibiting a multiband electronic structure. Notably, from our calculations, we find two distinct superconducting gaps of 2.15 meV and 4.5 meV on different Fermi surface sheets, arising from strongly anisotropic electron-phonon interactions predominantly involving in-plane vibrations of the Ta and Tl atoms. Using the Allen–Dynes-modified McMillan formula with a Coulomb pseudopotential μ* = 0.16, we predict a superconducting transition temperature Tc of 6.67 K. These findings underscore the significance of TlTaSe2 as a candidate for topological superconductivity and provide insights into how the interplay between anisotropy, electron-phonon coupling, and nontrivial band topology can be explored for quantum computing and spintronics applications.
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