Abstract

Quantum magnets admit more than one classical limit and NN-level systems with strong single-ion anisotropy are expected to be described by a classical approximation based on SU(NN) coherent states. Here we test this hypothesis by modeling finite temperature inelastic neutron scattering (INS) data of the effective spin-one antiferromagnet \bfso{}. The measured dynamic structure factor is calculated with a generalized Landau-Lifshitz dynamics for SU(33) spins. Unlike the traditional classical limit based on SU(22) coherent states, the results obtained with classical SU(33) spins are in good agreement with the measured temperature-dependent spectrum. The SU(33) approach developed here provides a general framework to understand the broad class of materials comprising weakly coupled antiferromagnetic dimers, trimers, or tetramers, and magnets with strong single-ion anisotropy.

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