Return to equilibrium for some quantum trajectories
arXiv:1004.3356
Abstract
We consider the situation of a two-level quantum system undergoing a continuous indirect measurement, giving rise to so-called "quantum trajectories". We first describe these quantum trajectories in a physically realistic discrete-time setup and we then justify, by going to the continuous-time limit, the "stochastic Schrödinger equation" attached to this model. We prove return to equilibrium properties for these equations.
24 pages
References in corpus (6)
- Quantum jumps of light recording the birth and death of a photon in a cavity
- Continuous quantum measurement and Itô formalism
- Measurements continuous in time and a posteriori states in quantum
- Existence, uniqueness and approximation of a stochastic Schrödinger equation: the diffusive case
- From n+1-level atom chains to n-dimensional noises
- Stochastic Master Equations in Thermal Environment