We show that even when spins and orbitals disentangle in the ground state, spin excitations are renormalized by the local tuning of e g orbitals in ferromagnetic planes of K2CuF4 and LaMnO3. As a result, dressed spin excitations (magnons) obtained within the electronic model propagate as quasiparticles and their energy renormalization depends on momentum . Therefore magnons in spin-orbital systems go beyond the paradigm of the effective Heisenberg model with nearest neighbor spin exchange derived from the ground state - spin-orbital entanglement in excited states predicts large magnon softening at the Brillouin zone boundary, and in case of LaMnO3 the magnon energy at the M = (π, π) point may be reduced by ∼45%. In contrast, simultaneously the stiffness constant near the Goldstone mode is almost unaffected. We elucidate physics behind magnon renormalization in spin-orbital systems and explain why long wavelength magnons are unrenormalized while simultaneously energies of short wavelength magnons are reduced by orbital fluctuations. In fact, the -dependence of the magnon energy is modified mainly by dispersion which originates from spin exchange between second neighbors along the cubic axes a and b.
CITATION STYLE
Snamina, M., & Oleś, A. M. (2019). Magnon dressing by orbital excitations in ferromagnetic planes of K2CuF4 and LaMnO3. New Journal of Physics, 21(2). https://doi.org/10.1088/1367-2630/aaf0d5
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