Perturbation Analysis of Quantum Reset Models

We consider Lindblad operators of Quantum Reset Models that describe the effective dynamics of systems subject to stochastic resets. We analyse in particular weakly coupled tripartite systems such that for zero coupling two subsystems are driven by independent reset Lindbladians, while the third system is driven by a Hamiltonian. Under generic assumptions on the coupling, we prove the existence of a unique steady state, and derive large time dynamical consequences.
This is joint work with Géraldine Haack.