Perturbation Theory for Propagating Magnetic Droplet Solitons
L. D. Bookman, M. A. Hoefer

TL;DR
This paper develops an analytical perturbation theory framework to study the dynamics and stability of propagating magnetic droplet solitons under various physical effects, aiding experimental and application-oriented research.
Contribution
It introduces a multiscale perturbation approach for magnetic droplet solitons, analyzing their interactions, stability, and response to physical influences in a unified Hamiltonian framework.
Findings
Identifies mechanisms behind droplet drift instability.
Determines conditions for droplet support in nanocontacts.
Provides practical analytical predictions for experimental setups.
Abstract
Droplet solitons are a strongly nonlinear, inherently dynamic structure in the magnetization of ferromagnets, balancing dispersion (exchange energy) with focusing nonlinearity (strong perpendicular anisotropy). Large droplet solitons have the approximate form of a circular domain wall sustained by precession and, in contrast to single magnetic vortices, are predicted to propagate in an extended, homogeneous magnetic medium. In this work, multiscale perturbation theory is utilized to develop an analytical framework for investigating the impact of additional physical effects on the behavior of a propagating droplet. After first developing soliton perturbation theory in the general context of Hamiltonian systems, a number of physical phenomena of current interest are investigated. These include droplet-droplet and droplet-boundary interactions, spatial magnetic field inhomogeneities, spin…
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