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Geometric Spin Rotation in Triangular Antiferromagnets.

Created on 26 Jul 2026

Authors

Grigor Adamyan, Bastián Pradenas, Boris Ivanov, Oleg Tchernyshyov

Published in

Physical review letters. Volume 137. Issue 2. Pages 026704. Jul 10, 2026.

Abstract

We describe a geometric phenomenon in which a traveling wave made of degenerate Goldstone modes leaves behind a transformed ground state. In a triangular Heisenberg antiferromagnet, a pulse of circularly polarized spin waves rotates the spins within their plane. An exact solution of the nonlinear equations of motion demonstrates that the accumulated rotation is a geometric phase related to parallel transport of the order parameter. We point out a curious analogy between the motion of the magnetic order parameter and that of a wobbling coin. This phenomenon opens a new route for controlling antiferromagnetic order by spin waves and may extend to other frustrated magnets as well as other physical systems with noncommuting broken-symmetry generators.

PMID:
42503100
Bibliographic data and abstract were imported from PubMed on 26 Jul 2026.

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