Ground-state properties of the triangular-lattice Heisenberg antiferromagnet with arbitrary spin quantum number
arXiv:1508.06254 · doi:10.1016/j.jmmm.2015.08.113
Abstract
We apply the coupled cluster method to high orders of approximation and exact diagonalizations to study the ground-state properties of the triangular-lattice spin- Heisenberg antiferromagnet. We calculate the fundamental ground-state quantities, namely, the energy , the sublattice magnetization , the in-plane spin stiffness and the in-plane magnetic susceptibility for spin quantum numbers , where for and , for and for . We use the data for to estimate the leading quantum corrections to the classical values of , , , and . In addition, we study the magnetization process, the width of the 1/3 plateau as well as the sublattice magnetizations in the plateau state as a function of the spin quantum number .
23 pages, 9 figures, 4 tables
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