Abstract
We investigated a forced oscillation motion of a magnetic vortex structure on a ferromagnetic nanodisk under an alternating-current (AC) external magnetic field using micromagnetic simulations. With variations of the AC field amplitude and the frequency, it has been revealed that the forced oscillation motion could become nonlinear and significantly deviated from the description of the original Thiele’s equation. We propose a simple model with a dynamic correction of a gyrovector and a damping tensor in solving the Thiele’s equation, which is valid even in case of the nonlinear magnetic vortex core motion.
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