Key Findings
The crystalline electride material yttrium monochloride (YCl) exhibits room-temperature metallic 2D ferromagnetism. Analysis using random phase approximation (RPA) and Hartree–Fock theory predicts a Curie temperature exceeding room temperature. This represents the first example of a 2D metallic magnet where the ferromagnetic order is stabilized by the quantum metric rather than conventional mechanisms alone.
Technical Details
Angle-resolved photoemission spectroscopy (ARPES) measurements of YCl revealed a dice-lattice flat band with a giant energy splitting of approximately 0.5 eV between two sets of flat bands, indicating robust, long-range ferromagnetic (FM) order at 𝐪 = 0. While conventional theories suggest that Fermi surface nesting in partially filled weakly dispersive bands should lead to finite-𝐪 density-wave instabilities, YCl settles into a uniform FM ground state.
The stability of this uniform metallic FM order is attributed to the prominent quantum metric near topological band crossing points at K and K′. This quantum geometry reconstructs the magnetic instability of the dice metal, shifting the peak of the magnetic susceptibility from finite-𝐪 to 𝐪 = 0, thereby favoring the ferromagnetic phase over competing density-wave states.
Background & Context
Two-dimensional ferromagnetism is critical for miniaturized logic devices and magnetic memories. While van der Waals materials like Fe3GaTe2 and Fe5GeTe2 show Curie temperatures of 300 K via the Stoner mechanism, moiré superlattice systems (such as twisted bilayer graphene) typically exhibit Curie temperatures of only a few Kelvins due to diluted Coulomb interactions. Consequently, the role of quantum geometric effects in 2D magnetism has previously been limited to low-temperature regimes.
Significance & Outlook
YCl serves as a natural crystalline solid platform where strong Coulomb interactions on the atomic scale coexist with pronounced Berry curvatures and quantum metrics. By demonstrating room-temperature stability, this finding validates the fundamental significance of quantum geometry in solids and suggests far-reaching applications in the development of energy-efficient high-density magnetic memories.
Source: https://arxiv.org/html/2610.19713v2
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