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Axial Hall Effect in Altermagnetic Lieb Lattices
Xilong Xu1, Haonan Wang1, Li Yang1,2
1Department of Physics, Washington University in St. Louis, St. Louis, Missouri 63130, United States.
ACS Applied Materials & Interfaces
|February 28, 2026
Summary
We predict a novel axial Hall effect in Lieb-lattice altermagnets, driven by Berry curvature and a hidden axial pseudospin. This discovery opens new avenues for spintronic applications in topological materials.
Area of Science:
- Condensed Matter Physics
- Materials Science
- Spintronics
Background:
- Altermagnets exhibit unique electronic and magnetic properties.
- Berry curvature plays a crucial role in anomalous Hall effects.
- Topological degrees of freedom offer novel functionalities.
Purpose of the Study:
- To predict and investigate the axial Hall effect in Lieb-lattice altermagnets.
- To identify the underlying topological mechanism, the axial pseudospin.
- To explore the potential of this effect in material design and spintronics.
Main Methods:
- Tight-binding model calculations.
- First-principles density functional theory (DFT) computations.
- Analysis of spin-orbit coupling and piezomagnetic effects.
Main Results:
- Prediction of a Berry-curvature-driven axial Hall effect.
- Identification of axial pseudospin as a hidden topological degree of freedom.
- Confirmation in strained ternary transition-metal dichalcogenides (e.g., Mn2WS4).
- Demonstration of the effect's origin from spin-orbit coupling and piezomagnetism.
- Observation of a strain-independent, topologically robust effect.
- Thickness-dependent modulation in multilayer structures.
Conclusions:
- The axial Hall effect is a significant phenomenon in Lieb-lattice altermagnets.
- Axial pseudospin is a key topological feature enabling this effect.
- This discovery highlights the importance of spin-orbit coupling and noncollinear spin textures in altermagnets.
- Opens new avenues for exploring intrinsic Hall phenomena and spintronic applications.
Keywords:
Dresselhaus spin–orbit couplingLieb latticealtermagnetismanomalous Hall responseaxial degree of freedomfirst-principlesMore Related Videos
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