Nutation spin waves in ferromagnets
arXiv:2112.12503 · doi:10.1103/PhysRevB.105.214414
Abstract
Magnetization dynamics and spin waves in ferromagnets are investigated using the inertial Landau-Lifshitz-Gilbert equation. Taking inertial magnetization dynamics into account, dispersion relations describing the propagation of nutation spin waves in an arbitrary direction relative to the applied magnetic field are derived via Maxwell's equations. It is found that the inertia of magnetization causes the hybridization of electromagnetic waves and nutation spin waves in ferromagnets, hybrid nutation spin waves emerge, and the redshift of frequencies of precession spin waves is initiated, which transforms to precession-nutation spin waves. These effects depend sharply on the direction of wave propagation relative to the applied magnetic field. Moreover, the waves propagating parallel to the applied field are circularly polarized, while the waves propagating perpendicular to that field are elliptically polarized. The characteristics of these spin nutation waves are also analyzed.
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Cited by in corpus (13)
- Inertial effects in ultrafast spin dynamics
- Inertial spin waves in ferromagnets and antiferromagnets
- Magnetic nutation: transient separation of magnetization from its angular momentum
- Bath-induced spin inertia
- Inertial spin waves in spin spirals
- Micromagnetic study of inertial spin waves in ferromagnetic nanodots
- Dynamically generated spin-interactions and nutational spin inertia in normal metal-ferromagnet heterostructures
- Theory of tensorial magnetic inertia in terahertz spin dynamics
- Inertial dynamics and equilibrium correlation functions of magnetization at short times
- Nonreciprocal inertial spin-wave dynamics in twisted magnetic nanostrips
- Optically induced magnetic inertia and magnons from non-Markovian extension of the Landau-Lifshitz-Gilbert equation
- Controllable and Non-Dissipative Inertial Dynamics of Skyrmion in a Bosonic Platform
- Unquenched orbital angular momentum as the origin of spin inertia