Heisenberg spins on an anisotropic triangular lattice: PdCrO2 under uniaxial stress
Dan Sun, Dmitry A. Sokolov, Richard Waite, Seunghyun Khim, Pascal, Manuel, Fabio Orlandi, Dmitry D. Khalyavin, Andrew P. Mackenzie, and Clifford, W. Hicks

TL;DR
This study investigates how uniaxial stress affects the magnetic order of PdCrO2, revealing rapid changes in magnetic periodicity and a first-order transition in magnetic structure, highlighting the material's sensitivity to lattice anisotropy.
Contribution
It provides new insights into the stress-induced magnetic phase transitions and anisotropy effects in a triangular antiferromagnet, using neutron diffraction and resistivity measurements.
Findings
Magnetic order periodicity changes rapidly with applied stress.
No locking of incommensurate magnetic order to a commensurate state observed.
First-order transition from double-q to single-q magnetic structure at ~0.4 GPa.
Abstract
When Heisenberg spins interact antiferromagnetically on a triangular lattice and nearest-neighbor interactions dominate, the ground state is 120 antiferromagnetism. In this work, we probe the response of this state to lifting the triangular symmetry, through investigation of the triangular antiferromagnet PdCrO under uniaxial stress by neutron diffraction and resistivity measurements. The periodicity of the magnetic order is found to change rapidly with applied stress; the rate of change indicates that the magnetic anisotropy is roughly forty times the stress-induced bond length anisotropy. At low stress, the incommensuration period becomes extremely long, on the order of 1000 lattice spacings; no locking of the magnetism to commensurate periodicity is detected. Separately, the magnetic structure is found to undergo a first-order transition at a compressive stress of…
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