https://doi.org/10.1140/epjb/e2003-00057-y
Switching of vortex polarization in 2D easy-plane magnets by magnetic fields
1
Physikalisches Institut, Universität Bayreuth,
95440 Bayreuth, Germany
2
Institute for Theoretical Physics, 252143 Kiev, Ukraine
3
Theoretical Division and Center for Nonlinear Studies,
Los Alamos National Laboratory, MS B262, Los Alamos, New Mexico 87545, USA
Corresponding author: a juan.zagorodny@uni-bayreuth.de
Received:
6
June
2002
Revised:
4
November
2002
Published online:
6
March
2003
We investigate the dynamics of out-of-plane (OP) vortices, in a 2-dimensional (2D) classical Heisenberg magnet with a weak anisotropy in the coupling of z-components of spins (easy plane anisotropy), on square lattices, under the influence of a rotating in-plane (IP) magnetic field. Switching of the z-component of magnetization of the vortex is studied in computer simulations as a function of the magnetic field's amplitude and frequency. The effects of the size and the anisotropy of the system on the switching process are shown. An approximate dynamical equivalence of the system, in the bulk limit, to another system with both IP and OP static fields in the rotating reference frame is demonstrated, and qualitatively the same switching and critical behavior is obtained in computer simulations for both systems. We briefly discuss the interplay between finite size effects (image vortices) and the applied field in the dynamics of OP vortices. In the framework of a discrete reduced model of the vortex core we propose a mechanism for switching the vortex polarization, which can account qualitatively for all our results. A coupling between the IP movement (trajectories) of the vortex center and the OP core structure oscillations, due to the discreteness of the underlying lattice, is shown. A connection between this coupling and our reduced model is made clear, through an analogy with a generalized Thiele equation.
PACS: 75.10.Hk – Classical spin models / 75.30.Gw – Magnetic anisotropy / 75.40.Mg – Numerical simulation studies
© EDP Sciences, Società Italiana di Fisica, Springer-Verlag, 2003