Export citation

Export citation

Choose format for download:

Download Citation

    Dissipative Kondo physics in the Anderson impurity model with two-body losses

    Matthieu Vanhoecke1,*, Naoto Tsuji2,3, and Marco Schirò1

    • *Contact author: matthieu.vanhoecke@college-de-france.fr

    Phys. Rev. B 114, 115110 – Published 14 August, 2026

    DOI: https://doi.org/10.1103/hjqj-7dxz

    Abstract

    We study a dissipative version of the Anderson Impurity model, where an interacting impurity is coupled to a fermionic reservoir and exposed to Markovian dissipation in the form of two-body losses. Using a self-consistent hybridization expansion based on the noncrossing approximation (NCA), we compute the dynamics of the impurity, its steady state, and a spectral function. We show that the interplay between strong Coulomb repulsion and correlated dissipation gives rise to robust signatures of Kondo physics both at weak and strong losses. These include a strongly suppressed spin relaxation rate, displaying a characteristic Kondo-Zeno crossover, and a spectral function where the doublon band is quickly destroyed by dissipation while the coherent Kondo peak remains visible for weak losses, then disappears at intermediate values and finally re-emerges as the system enters the Kondo-Zeno regime. As compared to the case of single-particle losses, we show that two-body dissipation protects Kondo physics. The picture obtained with NCA is confirmed by numerical simulations of exact dynamics on finite-size chains. We interpret these results using a dissipative Schrieffer-Wolff transformation, which leads to an effective Kondo model with residual impurity-bath losses, which are suppressed by strong correlations or strong losses.

    Physics Subject Headings (PhySH)

    Authorization Required

    We need you to provide your credentials before accessing this content.

    References (Subscription Required)

    Outline

    Information

    Sign In to Your Journals Account

    Filter

    Filter

    Article Lookup

    Enter a citation