Symmetries and Triplet Dispersion in a Modified Shastry-Sutherland Model for SrCu2(BO3)2
Christian Knetter, Erwin Mueller-Hartmann, Goetz S. Uhrig
Abstract
We investigate the one-triplet dispersion in a modified Shastry-Sutherland Model for SrCu2(BO3)2 by means of a series expansion about the limit of strong dimerization. Our perturbative method is based on a continuous unitary transformation that maps the original Hamiltonian to an effective, energy quanta conserving block diagonal Hamiltonian Heff. The dispersion splits into two branches which are nearly degenerated. We analyse the symmetries of the model and show that space group operations are necessary to explain the degeneracy of the dispersion at k=0 and at the border of the magnetic Brillouin zone. Moreover, we investigate the behaviour of the dispersion for small |k| and compare our results to INS data.
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