Unconventional magnetic field response of the hyperhoneycomb Kitaev magnet
arXiv:1910.13925 · doi:10.1103/PhysRevResearch.2.013065
Abstract
We present a unified description of the response of the hyperhoneycomb Kitaev magnet - to applied magnetic fields along the orthorhombic directions , and . This description is based on the minimal nearest-neighbor -- model and builds on the idea that the incommensurate counter-rotating order observed experimentally at zero field can be treated as a long-distance twisting of a nearby commensurate order with six spin sublattices. The results reveal that the behavior of the system for , and share a number of qualitative features, including: i) a strong intertwining of the modulated, counter-rotating order with a set of uniform orders; ii) the disappearance of the modulated order at a critical field , whose value is strongly anisotropic with ; iii) the presence of a robust zigzag phase above ; and iv) the fulfillment of the Bragg peak intensity sum rule. It is noteworthy that the disappearance of the modulated order for proceeds via a `metamagnetic' first-order transition which does not restore all broken symmetries. This implies the existence of a second finite- phase transition at higher magnetic fields. We also demonstrate that quantum fluctuations give rise to a significant reduction of the local moments for all directions of the field. The results for the total magnetization for are consistent with available data and confirm a previous assertion that the system is very close to the highly-frustrated - line in parameter space. Our predictions for the magnetic response for fields along and await experimental verification.
19 pages, 12 figures
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