English

Chiral magnetic excitations and domain textures of g-wave altermagnets

Strongly Correlated Electrons 2025-12-11 v2

Abstract

Altermagnets (AMs) constitute a novel class of spin-compensated materials in which opposite-spin sublattices are connected by a crystal rotation, causing their electronic iso-energy surfaces to be spin-split. While cubic and tetragonal crystal symmetries tend to produce AMs in which the splitting of electronic iso-energy surfaces has dd-wave symmetry, hexagonal AMs, such as CrSb and MnTe, are gg-wave AMs. Here we investigate the purely magnetic modes and spin-textures of gg-wave AMs and show that they are drastically different for easy-axial (CrSb) and easy-planar (MnTe) materials. We show that in CrSb the splitting of the chiral magnon branches possesses gg-wave symmetry, with each branch carrying a fixed momentum-independent magnetic moment. The altermagnetic splitting is not affected by the easy-axial anisotropy and is the same as that in the nonrelativistic limit. The magnon splitting of MnTe, however, does not strictly possess gg-wave symmetry due to its easy-planar anisotropy. Instead, the magnetic moment of each branch becomes momentum-dependent, with a distribution that is of gg-wave symmetry. To generalize the concept of the altermagnetic splitting beyond the nonrelativistic limit, we introduce alternative, directly observable splitting parameter which comprises both the magnon eigenenergy and its magnetic moment and possesses the gg-wave symmetry in both easy-axial and easy-planar cases. The associated altermagnetic domain walls in easy-axial CrSb possess a net magnetization with an amplitude that depends on their orientation.

Keywords

Cite

@article{arxiv.2504.05241,
  title  = {Chiral magnetic excitations and domain textures of g-wave altermagnets},
  author = {Volodymyr P. Kravchuk and Kostiantyn V. Yershov and Jorge I. Facio and Yaqian Guo and Oleg Janson and Olena Gomonay and Jairo Sinova and Jeroen van den Brink},
  journal= {arXiv preprint arXiv:2504.05241},
  year   = {2025}
}

Comments

12 pages, 9 figures