Structure Factors of the Kagome-Lattice Heisenberg antiferromagnets at finite temperatures
Nicholas E. Sherman, Rajiv R. P. Singh

TL;DR
This study uses Numerical Linked Cluster Expansion to compute dynamic structure factors of the Kagome-Lattice Heisenberg Antiferromagnet at finite temperatures, revealing temperature-dependent features and discrepancies with low-temperature experiments.
Contribution
First application of NLCE to calculate frequency-resolved structure factors of KLHM at finite temperatures, providing insights into temperature evolution and experimental comparisons.
Findings
Features of structure factors emerge around temperature J
Spectral weight is diffuse and along Brillouin-Zone boundary
Maximum intensity shifts from K point at higher T to M point at low T
Abstract
We compute the real-space spin correlations and frquency and wave-vector resolved dynamic structure factors for the nearest-neighbor Kagome-Lattice Heisenberg Antiferromagnet (KLHM) at finite temperatures using Numerical Linked Cluster Expansion (NLCE) method. A triangle-based NLCE is used to calculate frequency moments of the dynamic structure factors in the thermodynamic limit, which show excellent convergence for . A Gaussian approximation and the fluctuation-dissipation relation are used to to reconstruct the frequency dependence. We find that some features of the low temperature KLHM structure-factors begin to set in at temperatures of order . Our results are in very good agreement with powder diffraction measurements reported earlier on the Herbertsmithite materials ZnCu(OH)Cl. However, the calculated properties differ from the low…
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