As-vacancies, local moments, and Pauli limiting in LaO_0.9F_0.1FeAs_(1-delta) superconductors
Vadim Grinenko, Konstantin Kikoin, Stefan-Ludwig Drechsler, Guenter, Fuchs, Konstantin Nenkov, Sabine Wurmehl, Franziska Hammerath, Guillaume, Lang, Hans-Joachim Grafe, Bernhard Holzapfel, Jeroen van den Brink, Bernd, Buechner, and Ludwig Schultz

TL;DR
This study investigates As-deficient LaO_0.9F_0.1FeAs_1-delta superconductors, revealing enhanced spin susceptibility, local magnetic moments around As-vacancies, and Pauli limiting behavior, contrasting with stoichiometric samples.
Contribution
It demonstrates the formation of local magnetic moments due to As-vacancies and links electronic correlations to superconducting properties in doped La-1111.
Findings
As-deficiency enhances spin susceptibility by 3-7 times.
Local magnetic moments form around As-vacancies with ~3.2 μ_B.
Pauli limiting behavior observed in As-deficient samples, absent in stoichiometric ones.
Abstract
We report magnetization measurements of As-deficient LaO_0.9F_0.1FeAs_1-delta (delta about 0.06) samples with improved superconducting properties as compared with As-stoichiometric optimally doped La-1111 samples. In this As-deficient system with almost homogeneously distributed As-vacancies (AV), as suggested by the (75)As-nuclear quadrupole resonance (NQR) measurements,we observe a strong enhancement of the spin-susceptibility by a factor of 3-7. This observation is attributed to the presence of an electronically localized state around each AV, carrying a magnetic moment of about 3.2 mu_Bohr per AV or 0.8 mu_Bohr/Fe atom. From theoretical considerations we find that the formation of a local moment on neighboring iron sites of an AV sets in when the local Coulomb interaction exceeds a critical value of about 1.0 eV in the dilute limit. Its estimated value amounts to ~ 2.5 eV and…
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.
