Odd-parity magnetism by quantum geometry
Kanta Kudo, Youichi Yanase

TL;DR
This paper reveals a geometric mechanism involving the quantum metric of Bloch electrons that drives odd-parity multipole magnetism, offering a new design principle for such magnetic states.
Contribution
It demonstrates how quantum geometry directly influences odd-parity magnetic multipole instabilities in a multi-sublattice model, expanding understanding of quantum-geometric magnetism.
Findings
Quantum metric controls instability toward odd-parity magnetic order.
The magnetic state exhibits complex correlations characteristic of quantum-geometric effects.
The mechanism applies over a wide parameter range and can be induced by Hubbard interaction.
Abstract
We uncover a geometric mechanism of odd-parity multipole magnetism driven by the quantum metric of Bloch electrons. By analyzing spin and odd-parity multipole susceptibilities in a multi-sublattice model, we demonstrate that the quantum metric directly controls the instability toward odd-parity magnetic multipole order over a wide range of parameters, which condenses under Hubbard interaction. The resulting state exhibits complex magnetic correlations, as a hallmark of quantum-geometric magnetism. These results establish a geometric design principle for odd-parity multipole magnets and provide a route toward the experimental verification of quantum-geometric magnetism.
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