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Main Authors: Wei, Chao-Chun, Li, Xiaoyin, Adams, Sophia, Jensen, Jacob Kjeldahl, Zhang, Qiang, Liu, Jue, Avdeev, Maxim, Yadav, Dinesh Kumar, Deshpande, Vikram V., Whittaker-Brooks, Luisa, Liu, Feng, Ji, Huiwen
Format: Preprint
Published: 2026
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Online Access:https://arxiv.org/abs/2606.02527
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author Wei, Chao-Chun
Li, Xiaoyin
Adams, Sophia
Jensen, Jacob Kjeldahl
Zhang, Qiang
Liu, Jue
Avdeev, Maxim
Yadav, Dinesh Kumar
Deshpande, Vikram V.
Whittaker-Brooks, Luisa
Liu, Feng
Ji, Huiwen
author_facet Wei, Chao-Chun
Li, Xiaoyin
Adams, Sophia
Jensen, Jacob Kjeldahl
Zhang, Qiang
Liu, Jue
Avdeev, Maxim
Yadav, Dinesh Kumar
Deshpande, Vikram V.
Whittaker-Brooks, Luisa
Liu, Feng
Ji, Huiwen
contents Weyl semimetals and altermagnets represent two distinct classes of quantum materials exhibiting nontrivial topological and magnetic order, respectively. Here we report the realization of a Weyl nodal-loop altermagnet in Cr$_7$Se$_8$, combining neutron diffraction and first-principles calculations. The hexagonal system hosts a coplanar $120^\circ$ compensated magnetic order on a triangular lattice, which breaks inversion-time-reversal and translation-time-reversal symmetries simultaneously while preserving a crystalline mirror plane. The resulting electronic structure features linearly dispersing nodal loops close to the Fermi level ($E_F$) confined to the mirror-invariant $k_z=0$ plane. Along high-symmetry directions, the crossings near $E_F$ form Dirac-like fourfold degeneracies in the absence of spin-orbit coupling; at generic momenta, these crossings split into twofold and form continuous Weyl-like nodal loops protected by mirror symmetry. The momentum-dependent spin polarization exhibits an $f$-wave-like pattern characteristic of odd-parity altermagnets.
format Preprint
id arxiv_https___arxiv_org_abs_2606_02527
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Symmetry-Protected Weyl Nodal Loops in a Triangular Altermagnet
Wei, Chao-Chun
Li, Xiaoyin
Adams, Sophia
Jensen, Jacob Kjeldahl
Zhang, Qiang
Liu, Jue
Avdeev, Maxim
Yadav, Dinesh Kumar
Deshpande, Vikram V.
Whittaker-Brooks, Luisa
Liu, Feng
Ji, Huiwen
Materials Science
Weyl semimetals and altermagnets represent two distinct classes of quantum materials exhibiting nontrivial topological and magnetic order, respectively. Here we report the realization of a Weyl nodal-loop altermagnet in Cr$_7$Se$_8$, combining neutron diffraction and first-principles calculations. The hexagonal system hosts a coplanar $120^\circ$ compensated magnetic order on a triangular lattice, which breaks inversion-time-reversal and translation-time-reversal symmetries simultaneously while preserving a crystalline mirror plane. The resulting electronic structure features linearly dispersing nodal loops close to the Fermi level ($E_F$) confined to the mirror-invariant $k_z=0$ plane. Along high-symmetry directions, the crossings near $E_F$ form Dirac-like fourfold degeneracies in the absence of spin-orbit coupling; at generic momenta, these crossings split into twofold and form continuous Weyl-like nodal loops protected by mirror symmetry. The momentum-dependent spin polarization exhibits an $f$-wave-like pattern characteristic of odd-parity altermagnets.
title Symmetry-Protected Weyl Nodal Loops in a Triangular Altermagnet
topic Materials Science
url https://arxiv.org/abs/2606.02527