4.6 Article

Ferromagnetism out of charge fluctuation of strongly correlated electrons in κ-(BEDT-TTF)2Hg(SCN)2Br

Journal

NPJ QUANTUM MATERIALS
Volume 6, Issue 1, Pages -

Publisher

NATURE PORTFOLIO
DOI: 10.1038/s41535-021-00387-6

Keywords

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Funding

  1. Institute for Quantum Matter, an Energy Frontier Research Center - US Department of Energy, Office of Science, Office of Basic Energy Sciences [DE-SC0019331]
  2. KAKENHI [JP17K05533, JP18H01173, JP17K05497, JP17H02916, JP18H05225, JP18H05516, JP19K05397, JP19H01848, JP19K21842, JP21K03440, JP21K18597, JP21H05191]

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Magnetic susceptibility and magnetic torque measurements were carried out on the organic compound kappa-(BEDT-TTF)(2)Hg(SCN)(2)Br, revealing a potential ferromagnetic interaction of about 1/6 of the full spin moment of localized charges in the low-temperature insulating phase, possibly related to a dipole liquid. The study proposed a model involving antiferromagnetically interacting spin chains in adjacent charge-ordered domains coupled via fluctuating charges on a Mott-dimer at the boundary, indicating that charge fluctuations can induce weak ferromagnetic moments.
We perform magnetic susceptibility and magnetic torque measurements on the organic kappa-(BEDT-TTF)(2)Hg(SCN)(2)Br, which is recently suggested to host an exotic quantum dipole-liquid in its low-temperature insulating phase. Below the metal-insulator (MI) transition temperature, the magnetic susceptibility follows a Curie-Weiss law with a positive Curie-Weiss temperature, and a particular M proportional to H curve is observed. The emergent ferromagnetically interacting spins amount to about 1/6 of the full spin moment of localized charges. Taking account of the possible inhomogeneous quasi-charge-order that forms a dipole-liquid, we construct a model of antiferromagnetically interacting spin chains in two adjacent charge-ordered domains, which are coupled via fluctuating charges on a Mott-dimer at the boundary. We find that the charge fluctuations can draw a weak ferromagnetic moment out of the spin singlet domains.

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