Universal correlation between H-linear magnetoresistance and T-linear resistivity in high-temperature superconductors

The signature feature of the 'strange metal' state of high-T<sub>c</sub> cuprates-its linear-in-temperature resistivity-has a coefficient α<sub>1</sub> that correlates with T<sub>c</sub>, as expected were α<sub>1</sub> derived from scattering off the same bosonic fluctuations that mediate pairing. Recently, an anomalous linear-in-field magnetoresistance (=γ<sub>1</sub>H) has also been observed, but only over a narrow doping range, leaving its relation to the strange metal state and to the superconductivity unclear. Here, we report in-plane magnetoresistance measurements on three hole-doped cuprate families spanning a wide range of temperatures, magnetic field strengths and doping. In contrast to expectations from Boltzmann transport theory, γ<sub>1</sub> is found to correlate universally with α<sub>1</sub>. A phenomenological model incorporating real-space inhomogeneity is proposed to explain this correlation. Within this picture, superconductivity in hole-doped cuprates is governed not by the strength of quasiparticle interactions with a bosonic bath, but by the concentration of strange metallic carriers.

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Publication Details

Journal
Nature Communications
Published
2024-09-27
DOI
https://doi.org/10.1038/s41467-024-52564-3
Citations
8
Primary Topic
Physics of Superconductivity and Magnetism
Type
article
Field-Weighted Citation Impact
2.49

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article

Universal correlation between H-linear magnetoresistance and T-linear resistivity in high-temperature superconductors

I.F. Gilmutdinov, J. R. Ayres, Maxime Massoudzadegan, David Vignolles et al.
8 citations
Nature Communications
Physics of Superconductivity and Magnetism
2.49
article

Universal correlation between H-linear magnetoresistance and T-linear resistivity in high-temperature superconductors

I.F. Gilmutdinov, J. R. Ayres, Maxime Massoudzadegan, David Vignolles, Caitlin Duffy, A. Carrington, R. D. H. Hinlopen, Takeshi Kondo, Maarten Berben, N. E. Hussey, Sven Friedemann, Yu‐Te Hsu, Cyril Proust, Maxime Leroux, T Takeuchi, Alessandro Cuoghi, Y. Huang
article en
8 citations

Abstract

The signature feature of the 'strange metal' state of high-T<sub>c</sub> cuprates-its linear-in-temperature resistivity-has a coefficient α<sub>1</sub> that correlates with T<sub>c</sub>, as expected were α<sub>1</sub> derived from scattering off the same bosonic fluctuations that mediate pairing. Recently, an anomalous linear-in-field magnetoresistance (=γ<sub>1</sub>H) has also been observed, but only over a narrow doping range, leaving its relation to the strange metal state and to the superconductivity unclear. Here, we report in-plane magnetoresistance measurements on three hole-doped cuprate families spanning a wide range of temperatures, magnetic field strengths and doping. In contrast to expectations from Boltzmann transport theory, γ<sub>1</sub> is found to correlate universally with α<sub>1</sub>. A phenomenological model incorporating real-space inhomogeneity is proposed to explain this correlation. Within this picture, superconductivity in hole-doped cuprates is governed not by the strength of quasiparticle interactions with a bosonic bath, but by the concentration of strange metallic carriers.

Nature CommunicationsVol. 15(1)
Centre National de la Recherche Scientifique (FR), Radboud University Nijmegen (NL), Institut National des Sciences Appliquées de Toulouse (FR), National Tsing Hua University (TW), Laboratoire National des Champs Magnétiques Intenses (FR), University of Bristol (GB), Max Planck Institute for the Structure and Dynamics of Matter (DE), Bristol Robotics Laboratory (GB), Toyota Technological Institute (JP), The University of Tokyo (JP), University of Amsterdam (NL), Université Grenoble Alpes (FR)
Leverhulme Trust, European Commission, Agence Nationale de la Recherche, Nederlandse Organisatie voor Wetenschappelijk Onderzoek, Murata Science Foundation, Engineering and Physical Sciences Research Council
Openalex Percentile: Top 10%
Physics of Superconductivity and Magnetism
2.49
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