Bridging frustrated-spin-chain and spin-ladder physics: quasi-one-dimensional magnetism of BiCu2PO6
Alexander A. Tsirlin, Ioannis Rousochatzakis, Deepa Kasinathan, Oleg, Janson, Ramesh Nath, Franziska Weickert, Christoph Geibel, Andreas M., L\"auchli, and Helge Rosner

TL;DR
This paper models the quasi-one-dimensional magnet BiCu2PO6 as a frustrated two-leg spin ladder, combining experimental measurements and advanced numerical techniques to reveal its magnetic properties and excitation spectrum.
Contribution
It introduces a detailed microscopic model of BiCu2PO6, integrating band structure calculations, susceptibility, and magnetization data with ED and DMRG, highlighting the role of frustration and strong rung coupling.
Findings
The system is in the strong rung coupling regime.
Presence of a triplon branch with an incommensurate minimum.
Estimated spin gap of 32 K and potential for complex magnetic phases.
Abstract
We derive and investigate the microscopic model of the quantum magnet BiCu2PO6 using band structure calculations, magnetic susceptibility and high-field magnetization measurements, as well as ED and DMRG techniques. The resulting quasi-one-dimensional spin model is a two-leg AFM ladder with frustrating next-nearest-neighbor couplings along the legs. The individual couplings are estimated from band structure calculations and by fitting the magnetic susceptibility with theoretical predictions, obtained using ED. The nearest-neighbor leg coupling J1, the rung coupling J4, and one of the next-nearest-neighbor couplings J2 amount to 120-150 K, while the second next-nearest-neighbor coupling is J2'~J2/2. The spin ladders do not match the structural chains, and although the next-nearest-neighbor interactions J2 and J2' have very similar superexchange pathways, they differ substantially in…
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