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Non-monotonic temperature dependence of the Hall coefficient in Hund’s metals

ORAL

Abstract

A non-monotonic temperature dependence of the Hall coefficient has been reported for several strongly correlated materials, e.g. Sr2RuO4, Sr3Ru2O7, LiFeAs and FeSe [1]. One common signature of these Hund’s metals is a strong orbital selectivity of electronic correlations. On the example of Sr2RuO4, where the Hall coefficient exhibits two sign reversals, we show that the behavior of the Hall coefficient is directly linked to the temperature dependence of the ratio of inelastic scattering rates between the different correlated orbitals [2]. In our picture the sign reversals reflect two important crossovers in the physics of this material: (I) from a high-T incoherent to a coherent regime at low-T associated with a remarkably large ratio of scattering rates, and (II) from inelastic to impurity-dominated scattering. This qualitative picture is supported by quantitative calculations using Boltzmann transport theory in combination with dynamical mean-field theory, taking into account the effect of spin–orbit coupling.

[1] R. Perry, et al., Phys. B 284, 1469 (2000); O. Heyer, et al., PRB 84, 064512 (2011); J. P. Sun, et al., PRL 118, 147004 (2017)
[2] M. Zingl, et al., npj Quantum Materials 4, 35 (2019)

Presenters

  • Manuel Zingl

    Flatiron Institute, Center for Computational Quantum Physics

Authors

  • Manuel Zingl

    Flatiron Institute, Center for Computational Quantum Physics

  • Jernej Mravlje

    Department of Theoretical Physics, Institute Jozef Stefan

  • Markus Aichhorn

    Institute of Theoretical and Computational Physics, Graz University of Technology, Insitut für Theoretische Physik–Computational Physics, Graz Univ of Technology

  • Olivier Parcollet

    Center for Computational Quantum Physics (CCQ), Flatiron Institute, Simons Foundation, Flatiron Institute, Center for Computational Quantum Physics

  • Antoine Georges

    College de France, Center for Computational Quantum Physics (CCQ), Flatiron Institute, Collège de France, Paris and Flatiron Institute, New York, Center for Computational Quantum Physics, Flatiron Institute, Flatiron Institute, Center for Computational Quantum Physics