We investigate irreversibility in a quantum system subject to unitary dynamics as it results from perturbations of the respective Hamiltonian and from the partitioning of the system into subsystems. We use the quantum fidelity as a distance measure of two states. For the whole system, a perturbation induces instability, but no preferred direction in time. We show that an arrow of time, which is an essential feature of irreversibility, shows up only when focusing on a small enough subsystem. This approach is exemplified by a numerical simulation of a finite spin network, for which we see how irreversibility emerges locally from an appropriate partitioning
Dynamics and features of quantum systems can be drastically different from classical systems. Dissip...
Irreversibility is an important issue for many quantum processes. Loschmidt echoes, originally intro...
We consider two limiting regimes, the large-spin and the mean-field limit, for the dynamical evoluti...
Intrinsically Irreversible Dynamical Systems allow for an exact passage to Irreversible Evolution th...
We show that in a quantum system evolving unitarily under a stochastic quantum circuit the notions o...
We show that in a quantum system evolving unitarily under a stochastic quantum circuit the notions o...
Abstract. We consider the dynamics of quantum systems which possess stationary states as well as slo...
Time asymmetry and irreversibility are signal features of our world. They are the reason of our agin...
We study the problem of irreversibility when the dynamical evolution of a many-body system is descri...
Irreversibility as the emergence of a priviledged direction of time arises in an intrinsic way at th...
This review summarizes and amplifies on recent investigations of coupled quantum dynamical systems ...
Nonintegrable Poincaré systems with continuous spectrum (so-called Large Poincaré Systems, LPS) lead...
It is argued that a restriction of the set of observables is necessary in order to effect "reduction...
We study the effects of local perturbations on the dynamics of disordered fermionic systems in order...
This article establishes a relation between quantum irreversibility and the chaotic semi-classical s...
Dynamics and features of quantum systems can be drastically different from classical systems. Dissip...
Irreversibility is an important issue for many quantum processes. Loschmidt echoes, originally intro...
We consider two limiting regimes, the large-spin and the mean-field limit, for the dynamical evoluti...
Intrinsically Irreversible Dynamical Systems allow for an exact passage to Irreversible Evolution th...
We show that in a quantum system evolving unitarily under a stochastic quantum circuit the notions o...
We show that in a quantum system evolving unitarily under a stochastic quantum circuit the notions o...
Abstract. We consider the dynamics of quantum systems which possess stationary states as well as slo...
Time asymmetry and irreversibility are signal features of our world. They are the reason of our agin...
We study the problem of irreversibility when the dynamical evolution of a many-body system is descri...
Irreversibility as the emergence of a priviledged direction of time arises in an intrinsic way at th...
This review summarizes and amplifies on recent investigations of coupled quantum dynamical systems ...
Nonintegrable Poincaré systems with continuous spectrum (so-called Large Poincaré Systems, LPS) lead...
It is argued that a restriction of the set of observables is necessary in order to effect "reduction...
We study the effects of local perturbations on the dynamics of disordered fermionic systems in order...
This article establishes a relation between quantum irreversibility and the chaotic semi-classical s...
Dynamics and features of quantum systems can be drastically different from classical systems. Dissip...
Irreversibility is an important issue for many quantum processes. Loschmidt echoes, originally intro...
We consider two limiting regimes, the large-spin and the mean-field limit, for the dynamical evoluti...