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Effect of geometry on magnetism of Hund's metals: Case study of BaRuO3

Hrishit Banerjee, Hermann Schnait, Markus Aichhorn, and Tanusri Saha-Dasgupta
Phys. Rev. B 105, 235106 – Published 9 June 2022

Abstract

In order to explore the effects of structural geometry on the properties of correlated metals we investigate the magnetic properties of cubic (3C) and hexagonal (4H) BaRuO3. While the 3C variant of BaRuO3 is ferromagnetic below 60 K, the 4H phase does not show any long-range magnetic order, though, there is experimental evidence of short-range antiferromagnetic correlations. Employing a combination of computational tools, namely, density-functional theory and dynamical mean-field theory calculations, we probe the origin of contrasting magnetic properties of BaRuO3 in the 3C and 4H structures. Our study reveals that the difference in connectivity of RuO6 octahedra in the two phases results in different Ru-O covalency, which in turn influences substantially the strengths of screened interaction values for Hubbard U and Hund's rule J. With estimated U and J values, the 3C phase turns out to be a ferromagnetic metal, while the 4H phase shows paramagnetic behavior with vanishing ordered moments. However, this paramagnetic phase bears signatures of antiferromagnetic correlations, as confirmed by a calculation of the magnetic susceptibility. We find that the 4H phase is found to be at the verge of antiferromagnetic long-range order, which can be stabilized upon slight changes of screened Coulomb parameters U and J, opening up the possibility of achieving a rare example of an antiferromagnetic metal.

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  • Received 10 November 2021
  • Revised 20 April 2022
  • Accepted 27 May 2022

DOI:https://doi.org/10.1103/PhysRevB.105.235106

©2022 American Physical Society

Physics Subject Headings (PhySH)

Condensed Matter, Materials & Applied Physics

Authors & Affiliations

Hrishit Banerjee1,2, Hermann Schnait2, Markus Aichhorn2, and Tanusri Saha-Dasgupta3,*

  • 1Yusuf Hamied Department of Chemistry, University of Cambridge, Lensfield Road, CB2 1EW, Cambridge, United Kingdom
  • 2Institute of Theoretical and Computational Physics, Graz University of Technology, NAWI Graz, Petersgaße 16, Graz 8010, Austria
  • 3Department of Condensed Matter Physics and Materials Science, S. N. Bose National Centre for Basic Sciences, Block JD, Sector-III, Salt lake, Kolkata-700106, India

  • *t.sahadasgupta@gmail.com

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Vol. 105, Iss. 23 — 15 June 2022

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Images

  • Figure 1
    Figure 1

    Structures of the (a) cubic 3C and (b) hexagonal 4H phase of BRO. The cubic phase is a perovskite structure with all corner-sharing RuO6 octahedra, while the 4H hexagonal phase consists of face-shared dimers of RuO6 octahedra, corner-sharing with each other. The green spheres represent Ba, red spheres represent O, and mauve spheres represent Ru.

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  • Figure 2
    Figure 2

    Nonmagnetic DFT band structure of the (a) cubic 3C and (b) hexagonal 4H phase of BRO, projected to Ru d and O p states. (c) and (d) shows the one of the three t2g Wannier orbitals for 3C and 4H structures, respectively, plotted at an isosurface value of 0.015. The gray spheres represent Ru centers and maroon spheres represent O centers. The lobes of Wannier function isosurfaces, shown in red and blue, represent positive and negative signs of the function, respectively.

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  • Figure 3
    Figure 3

    The imaginary part of self-energies of the (a) cubic 3C and (b) hexagonal 4H phase of BRO, calculated at inverse temperature β=40eV1. Both phases show a transition from a more coherent behavior with small scattering rates to incoherent behavior with large scattering rates, depending on the choice of Hund J parameter for a fixed U=2.3eV. The extrapolation of the imaginary part of the self-energies to ωn=0 is shown by dotted lines. The inset shows the y-axis intercepts obtained by extrapolation as a function of of J.

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  • Figure 4
    Figure 4

    Correlated spectral functions of the (a) cubic 3C and (b) hexagonal 4H phase of BRO, projected to three t2g states in the paramagnetic phase. The t2g states (red) are degenerate in the 3C phase, while getting split into egπ (blue) and a1g (green) states in 4H. The calculations here have been done with U=2.3eV and J=0.4eV.

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  • Figure 5
    Figure 5

    (a) Variation of Wannier moments as a function of DMFT iterations for both 3C and 4H, showing stable FM moments for 3C and fluctuating moments for 4H. (b) Spectral function of the cubic 3C phase of BRO in the spin-polarized phase. The dashed curve represents the up-spin channel and the solid curve the down-spin channel.

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  • Figure 6
    Figure 6

    Variation of magnetic states for (a) cubic 3C and (b) hexagonal 4H phase with changes of U and J. Modulo M indicates the average value of absolute value of the magnetization over the last four iterations, and M indicates the average magnetization over the last four iterations including its sign. The dashed green arrows in each case mark the cRPA values of U and J.

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  • Figure 7
    Figure 7

    FM and AFM susceptibility for the 4H structure calculated in the supercell with four Ru atoms.

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  • Figure 8
    Figure 8

    Wannier moments and density of states of 4H at T=0K as a function of interaction strength U (with constant J=0.3eV). The green arrow indicates the cRPA value of U=1.4eV. It can be seen that a small increase from the cRPA value is sufficient to lead to an (AFM) ordered state.

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