Quantum State Tomography in Nonequilibrium Environments

We generalize an approach to studying the quantum state tomography (QST) of open systems in terms dynamical map Kraus representation within framework dynamic generation informationally complete positive operator-valued measures. As applications, we use generalized theoretically study QST qubit presence nonequilibrium environments which exhibit nonstationary and non-Markovian random telegraph noise statistical properties. derive time-dependent measurement operators for reconstruction single two-qubit polarization operator basis. It is shown that behavior closely associated with systems.