De Yan Pautrat
Quantum trajectories represent the state of a quantum system undergoing repeated indirect measurements. A quantum trajectory is therefore a sequence of density matrices, and a natural question is to describe its asymptotic behaviour as the number of measurements goes to infinity. In generic situations, this behaviour can at best be a convergence in distribution and is therefore related to the existence of an invariant measure for the evolution. We give conditions for the existence and uniqueness of an invariant measure, and show the convergence in distribution. This is a joint work with Tristan Benoist, Martin Fraas, and Clément Pellegrini.
De Anthony Leverrier
De Zbigniew Puchała
De Benoit Collins
De Satya Majumdar
De Motohisa Fukuda
De Nilanjana Datta
De Daniel Stilck Franca
De Radosław Adamczak
De Madalin Guta
De Antonio Acín
De Ashley Montanaro
De Ping Zhong
De James Mingo
De Camille Male
De Clément Delcamp
De Clément Delcamp
De Clément Delcamp
De Giuseppe Savaré
