Antiferromagnets with random vacancies and substitutional spins on the triangular lattice
A. V. Syromyatnikov, F. D. Timkovskii

TL;DR
This paper provides a theoretical analysis of how random vacancies and substitutional spins affect the static and dynamic properties of antiferromagnets on a triangular lattice, revealing significant modifications to magnon spectra and magnetic order stability.
Contribution
It introduces an analytical description of defect-induced magnetic distortions and their impact on magnon spectra and long-range order in triangular lattice antiferromagnets.
Findings
Defects cause magnetic distortions described by electrostatic equations.
Magnon spectrum is weakly renormalized at high momenta but strongly at low momenta.
Long-wavelength magnons become overdamped and localized due to impurities.
Abstract
We discuss theoretically static and dynamical properties of and Heisenberg antiferromagnets on triangular lattice with random vacancies and substitutional spins. It is shown that the distortion of magnetic order produced by a single defect is described by electrostatic equations for a field of an electrically neutral complex of six charges located around the impurity. The first finite term in the multipole expansion of this field is the octupole moment which decays as with the distance . The linearity of equations allows to describe analytically the distortion of the long-range magnetic order at a small concentration of defects. We obtain analytically renormalization of the elastic neutron scattering cross section and the magnon spectrum in the leading order in . We find that the scattering on impurities renormalizes weakly the bare…
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