arXiv · 2503.12426
Traveling antiferromagnetic domain walls in a magnetic field
Abstract
We consider an antiferromagnet in one space dimension with easy-axis anisotropy in a perpendicular magnetic field. We study propagating domain wall solutions that can have a velocity up to a maximum $v_c$. The width of the domain wall is a non-monotonic function of the velocity and it diverges to infinity at $v_c$. Both features are in contrast to the case of the Lorentz invariant model in the absence of the field. We further study the modification of the wall profile when a Dzyaloshinskii-Moriya interaction is added. Finally, we present a propagating spiral expected to form when the system is forced at a velocity higher than the maximum velocity for domain walls and we give numerical results for the effect of the Dzyaloshinskii-Moriya interaction.
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George Theodorou, Stavros Komineas. 2025-03-16. Traveling antiferromagnetic domain walls in a magnetic field. https://arxiv.org/abs/2503.12426
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