Hybridization oscillation in the one-dimensional Kondo-Heisenberg model with Kondo holes

Abstract

We use the density matrix renormalization group method to study the properties of the one-dimensional Kondo-Heisenberg model doped with Kondo holes. We find that the perturbation of the Kondo holes to the local hybridization exhibits spatial oscillation pattern and its amplitude decays exponentially with distance away from the Kondo hole sites. The hybridization oscillation is correlated with both the charge density oscillation of the conduction electrons and the oscillation in the correlation function of the Heisenberg spins. In particular, we find that the oscillation wavelength for intermediate Kondo couplings is given by the Fermi wavevector of the large Fermi surface even before it is formed. This suggests that heavy electrons responsible for the oscillation are already present in this regime and start to accumulate around the to-be-formed large Fermi surface in the Brillouin zone.

arXiv comment8 pages, 5 figures

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• Algebraic Hastatic Order in One-Dimensional Two-Channel Kondo Lattice
• Evolution of topological end states in the one-dimensional Kondo-Heisenberg model with site modulation