On the 3-particle scattering continuum in quasi one dimensional integer spin Heisenberg magnets
arXiv:cond-mat/9908186 · doi:10.1103/PhysRevB.62.3264
Abstract
We analyse the three-particle scattering continuum in quasi one dimensional integer spin Heisenberg antiferromagnets within a low-energy effective field theory framework. We exactly determine the zero temperature dynamical structure factor in the O(3) nonlinear sigma model and in Tsvelik's Majorana fermion theory. We study the effects of interchain coupling in a Random Phase Approximation. We discuss the application of our results to recent neutron-scattering experiments on the Haldane-gap material .
8 pages of revtex, 5 figures, small changes, to appear in PRB
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- Finite-Temperature Dynamics and Thermal Intraband Magnon Scattering in Haldane Spin-One Chains
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- Quantized excitation spectra by magnon confinement in quasi-one-dimensional S=1 spin systems
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- Single-ion anisotropy in Haldane chains and form factor of the O(3) nonlinear sigma model
- Three-magnon problem for exactly rung-dimerized spin ladders: from general outlook to Bethe Ansatze
- Temperature dependence of single particle excitations in a S=1 chain: exact diagonalization calculations compared to neutron scattering experiments
- Dynamical structure factors of S=1 bond-alternating Heisenberg chains
- Quantized ΔS=2 Excitation Spectra by Confinement in an S=1 Spin Chain