English

Diameter-Controlled High-Order Vortex States and Magnon Hybridization in VSe2 Nanotubes

Materials Science 2025-09-11 v1 Mesoscale and Nanoscale Physics Computational Physics

Abstract

Curved magnets offer a rich phase diagram and hold great promise for next-generation spintronic technologies. This study establishes the paramount significance of high-order vortex states (e.g., 3φ\varphi with winding number nn > 1) in VSe2 nanotubes, which uniquely enable magnonic functionalities fundamentally inaccessible to conventional magnetic systems. These states arise from diameter-dependent competition between the nearest-neighbor ferromagnetic (J1J_1) and longer-range antiferromagnetic (J2J_2/J3J_3) couplings, as rigorously validated through density-functional theory calculations and Heisenberg modeling of phase diagrams. Critically, by the Landau-Lifshitz-Gilbert equation, we find that high-order vortex configurations unlock an intrinsic hybridization mechanism governed by strict orbital angular momentum (OAM) selection rules (Δl=±2(n1)\Delta l = \pm 2(n-1)) -- a process strictly forbidden in fundamental vortices (nn = 1) -- generating complex high-OAM magnons with measurable topological charge. This is vividly demonstrated in the 3φ\varphi state, where hybridization between ll = -4, 0 and 4 modes produces eight-petal magnon density patterns. Such states provide an essential platform-free solution for generating high-OAM magnons, wchich is crucial for spin-wave-based information transport. These findings establish a predictive theoretical framework for controlling high-order vortex states in curved magnets and highlight VSe2 nanotubes as a promising platform for exploring complex magnetism and developing future magnonic and spintronic devices.

Keywords

Cite

@article{arxiv.2509.08368,
  title  = {Diameter-Controlled High-Order Vortex States and Magnon Hybridization in VSe2 Nanotubes},
  author = {Jia-Wen Li and Xin-Wei Yi and Jin Zhang and Gang Su and Bo Gu},
  journal= {arXiv preprint arXiv:2509.08368},
  year   = {2025}
}