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Single-gap Isotropic $s-$wave Superconductivity in Single Crystals $\text{AuSn}_4$

Superconductivity 2024-11-12 v1

Abstract

London, λL(T)\lambda_L (T), and Campbell, λC(T)\lambda_{C} (T), penetration depths were measured in single crystals of a topological superconductor candidate AuSn4\text{AuSn}_4. At low temperatures, λL(T)\lambda_L (T) is exponentially attenuated and, if fitted with the power law, λ(T)Tn\lambda(T) \sim T^n, gives exponents n>4n>4, indistinguishable from the isotropic single ss-wave gap Bardeen-Cooper-Schrieffer (BCS) asymptotic. The superfluid density fits perfectly in the entire temperature range to the BCS theory. The superconducting transition temperature, Tc=2.40±0.05KT_c = 2.40 \pm 0.05\:\text{K}, does not change after 2.5 MeV electron irradiation, indicating the validity of the Anderson theorem for isotropic ss-wave superconductors. Campbell penetration depth before and after electron irradiation shows no hysteresis between the zero-field cooling (ZFC) and field cooling (FC) protocols, consistent with the parabolic pinning potential. Interestingly, the critical current density estimated from the original Campbell theory decreases after irradiation, implying that a more sophisticated theory involving collective effects is needed to describe vortex pinning in this system. In general, our thermodynamic measurements strongly suggest that the bulk response of the AuSn4\text{AuSn}_4 crystals is fully consistent with the isotropic ss-wave weak-coupling BCS superconductivity.

Keywords

Cite

@article{arxiv.2407.03587,
  title  = {Single-gap Isotropic $s-$wave Superconductivity in Single Crystals $\text{AuSn}_4$},
  author = {Sunil Ghimire and Kamal R. Joshi and Elizabeth H. Krenkel and Makariy A. Tanatar and Marcin Konczykowski and Romain Grasset and Paul C. Canfield and Ruslan Prozorov},
  journal= {arXiv preprint arXiv:2407.03587},
  year   = {2024}
}
R2 v1 2026-06-28T17:28:41.319Z