arXiv · 0809.0079
Depleted pyrochlore antiferromagnets
Abstract
I consider the class of "depleted pyrochlore" lattices of corner-sharing triangles, made by removing spins from a pyrochlore lattice such that every tetrahedron loses exactly one. Previously known examples are the "hyperkagome" and "kagome staircase". I give criteria in terms of loops for whether a given depleted lattice can order analogous to the kagome \sqrt{3} \times \sqrt{three} state, and also show how the pseudo-dipolar correlations (due to local constraints) generalize to even the random depleted case.
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Christopher L. Henley. 2008-08-30. Depleted pyrochlore antiferromagnets. https://doi.org/10.1088/1742-6596/145/1/012022
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