Mechanisms behind large Gilbert damping anisotropies
arXiv:2101.02794 · doi:10.1103/PhysRevB.103.L220405
Abstract
A method with which to calculate the Gilbert damping parameter from a real-space electronic structure method is reported here. The anisotropy of the Gilbert damping with respect to the magnetic moment direction and local chemical environment is calculated for bulk and surfaces of FeCo alloys from first principles electronic structure in a real space formulation. The size of the damping anisotropy for FeCo alloys is demonstrated to be significant. Depending on details of the simulations, it reaches a maximum-minimum damping ratio as high as 200%. Several microscopic origins of the strongly enhanced Gilbert damping anisotropy have been examined, where in particular interface/surface effects stand out, as do local distortions of the crystal structure. Although theory does not reproduce the experimentally reported high ratio of 400% [Phys. Rev. Lett. 122, 117203 (2019)], it nevertheless identifies microscopic mechanisms that can lead to huge damping anisotropies.
References in corpus (5)
- Identification of the dominant precession damping mechanism in Fe, Co, and Ni by first-principles calculations
- Interface enhancement of Gilbert damping from first-principles
- Tunneling anisotropic magnetoresistance and spin-orbit coupling in Fe/GaAs/Au tunnel junctions
- Giant anisotropy of Gilbert damping in epitaxial CoFe films
- Non-local Gilbert damping tensor within the torque-torque correlation model
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- Convergence Analysis of A Second-order Accurate, Linear Numerical Scheme for The Landau-Lifshitz Equation with Large Damping Parameters