Quenched nematic criticality and two superconducting domes in an iron-based superconductor

Reiss, Pascal and Graf, David and Haghighirad, Amir A. and Knafo, William and Drigo, Loïc and Bristow, Matthew and Schofield, Andrew J. and Coldea, Amalia I. (2020) Quenched nematic criticality and two superconducting domes in an iron-based superconductor. Nature Physics, 16 (1). pp. 89-94. ISSN 1745-2473

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Abstract

The nematic electronic state and its associated critical fluctuations have emerged as a potential candidate for the superconducting pairing in various unconventional superconductors. However, in most materials their coexistence with magnetically ordered phases poses a significant challenge in determining their importance. Here, by combining chemical and hydrostatic physical pressure in FeSe0.89S0.11, we access a nematic quantum phase transition isolated from any other competing magnetic phases. From quantum oscillations in high magnetic fields, we trace the evolution of the Fermi surface and electronic correlations as a function of applied pressure and detect a Lifshitz transition that separates two distinct superconducting regions. One emerges from the nematic phase with a small Fermi surface and strong electronic correlations, while the other one has a large Fermi surface and weak correlations that promotes nesting and stabilization of a magnetically ordered phase at high pressures. The absence of mass divergence at the nematic quantum phase transition suggests that the nematic fluctuations could be quenched by the strong coupling to the lattice or local strain effects. A direct consequence is the weakening of superconductivity at the nematic quantum phase transition in the absence of magnetically driven fluctuations.

Item Type:
Journal Article
Journal or Publication Title:
Nature Physics
Uncontrolled Keywords:
/dk/atira/pure/subjectarea/asjc/3100
Subjects:
?? physics and astronomy(all) ??
ID Code:
147402
Deposited By:
Deposited On:
25 Sep 2020 14:55
Refereed?:
Yes
Published?:
Published
Last Modified:
08 Jan 2024 00:20