Fully Generalized Spin Models with Strain Effects of Kitaev Spin Liquid Candidate Materials
Pureum Noh, Hyunggeun Lee, Myung Joon Han, Eun-Gook Moon

TL;DR
This paper introduces a fully generalized spin model that incorporates lattice strain effects, derived from DFT calculations, to better understand and predict magnetic phase transitions and topological states in Kitaev candidate materials under realistic conditions.
Contribution
The authors develop an $ ext{ extonehalf}$-generalized spin model incorporating arbitrary lattice deformations and strain-dependent interactions, derived from first-principles calculations, enhancing the modeling of Kitaev materials.
Findings
Strain of 3% in $ ext{ extonehalf}$-RuCl$_3$ induces new exchange interactions of comparable magnitude.
Strain-driven quantum phase transitions between magnetic states, including topological transitions within the KQSL, are identified.
The model's symmetry analysis applies to both $d^5$ and $d^7$ transition-metal systems.
Abstract
The spin model-originally derived for an ideal symmetric geometry-has long served as a central framework for understanding candidate Kitaev materials. In realistic crystals, however, this ideal geometry is seldom realized, either at low temperatures or under external perturbations, limiting the model's quantitative applicability. Here we introduce a fully generalized spin model, denoted -, that explicitly incorporates arbitrary lattice deformations . All spin-exchange interactions and their strain-dependent coefficients are obtained from density-functional theory (DFT) calculations and a microscopic derivation of coupling constants for materials based on transition-metal ions. For -RuCl under a strain of , new emergent exchange channels acquire magnitudes comparable to their unstrained…
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Taxonomy
TopicsAdvanced Condensed Matter Physics · Physics of Superconductivity and Magnetism · Magnetic and transport properties of perovskites and related materials
