Hole propagation in the Kitaev-Heisenberg model: From quasiparticles in quantum Neel states to non-Fermi liquid in the Kitaev phase
Fabien Trousselet, Peter Horsch, Andrzej M. Oles, Wen-Long You

TL;DR
This study uses exact diagonalization to analyze hole propagation in the Kitaev-Heisenberg model, revealing quasiparticle behavior in magnetic phases and non-Fermi liquid characteristics in the Kitaev spin-liquid phase.
Contribution
It provides the first detailed analysis of hole dynamics across multiple magnetic phases of the Kitaev-Heisenberg model, highlighting the incoherent spectral weight in the spin-liquid phase.
Findings
Coherent quasiparticles in antiferromagnetic phase
Hidden quasiparticles in stripe and zigzag phases
Incoherent spectral weight in Kitaev spin-liquid phase
Abstract
We explore with exact diagonalization the propagation of a single hole in four magnetic phases of the t-J-like Kitaev-Heisenberg model on a honeycomb lattice: the Neel antiferromagnetic, stripe, zigzag and Kitaev spin-liquid phase. We find coherent propagation of spin-polaron quasiparticles in the antiferromagnetic phase by a similar mechanism as in the - model for high- cuprates. In the stripe and zigzag phases clear quasiparticles features appear in spectral functions of those propagators where holes are created and annihilated on one sublattice, while they remain largely {\it hidden} in those spectral functions that correspond to photoemission experiments. As the most surprising result, we find a totally incoherent spectral weight distribution for the spectral function of a hole moving in the Kitaev spin-liquid phase in the strong coupling regime relevant for iridates. At…
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