Journal of Siberian Federal University. Mathematics & Physics / Self-consistent Approximation for the Vertex Function and its Application to Waves in Inhomogeneous Media

Full text (.pdf)
Issue
Journal of Siberian Federal University. Mathematics & Physics. Prepublication
Authors
Polukhin, Dmitry S.; Tsikalov, Denis S.
Contact information
Polukhin, Dmitry S. : Kirensky Institute of Physics Federal Research Center KSC SB RAS (Krasnoyarsk, Russian Federation); ; Tsikalov, Denis S. : Kirensky Institute of Physics Federal Research Center KSC SB RAS (Krasnoyarsk, Russian Federation);
Keywords
ferromagnetic resonance; magnetic films; magnetic anisotropy inhomogeneities; Green’s functions; spin waves; magnetic dipole field; self-consistent approximation
Abstract

This paper presents an overview of a unified theoretical approach for analyzing resonance phenomena in stochastically inhomogeneous media based on the self-consistent approximation for the vertex function (SCA-V). It is shown that this approach removes the limitations of the traditional self- consistent approximation for the Green’s function (SCA-G), also known as the Migdal approximation, the Kraichnan approximation, or the self-consistent Born approximation. The method is generalized to systems of coupled wave fields, including magnetoelastic waves, and is applied to ferromagnetic resonance in inhomogeneous thin films. The approach provides a consistent description of resonance peak broadening, the formation of fine structure in the crossing-resonance region, and asymmetry of FMR lines caused by magnetostatic waves. In general, the SCA-V approximation is a universal analytical tool for studying wave processes in stochastically inhomogeneous media

Pages
587–613
EDN
DKVWBW
Paper at repository of SibFU
https://elib.sfu-kras.ru/handle/2311/159295