The most general dynamical law for a quantum mechanical system with a finite number of levels is formulated. A fundamental role is played by the so-called "dynamical matrix" whose properties are stated in a sequence of theorems. A necessary and sufficient criterion for distinguishing dynamical matrices corresponding to a Hamiltonian time-dependence is formulated. The non-Hamiltonian case is discussed in detail and the application to paramagnetic relaxation is outlined
Hamiltonian systems can be classified according Poincaré into integrable and non-integrable systems....
Hamiltonian systems can be classified according Poincaré into integrable and non-integrable systems....
This work concerns itself with the exact study of the dynamical properties of two model systems. Aft...
Following on from our recent work, we investigate a stochastic approach to non-equilibrium quantum s...
The dynamics of the spin-boson Hamiltonian is considered in the stochastic approximation. The Hamilt...
The dynamics of the spin-boson Hamiltonian is considered in the stochastic approximation. The Hamilt...
This paper introduces several new classes of mathematical structures that have close connections wit...
The dynamics of the spin-boson Hamiltonian is considered in the stochastic approximation. The Hamilt...
This paper introduces several new classes of mathematical structures that have close connections wit...
We obtain the analytical expression for the Kraus decomposition of the quantum map of an environment...
The most general dynamical law for a quantum mechanical system is studied with particular reference ...
This book presents Markov and quantum processes as two sides of a coin called generated stochastic p...
This paper aims at presenting a few models of quantum dynamics whose description involves the analys...
This work concerns itself with the exact study of the dynamical properties of two model systems. Aft...
We briefly examine recent developments in the field of open quantum system theory, devoted to the in...
Hamiltonian systems can be classified according Poincaré into integrable and non-integrable systems....
Hamiltonian systems can be classified according Poincaré into integrable and non-integrable systems....
This work concerns itself with the exact study of the dynamical properties of two model systems. Aft...
Following on from our recent work, we investigate a stochastic approach to non-equilibrium quantum s...
The dynamics of the spin-boson Hamiltonian is considered in the stochastic approximation. The Hamilt...
The dynamics of the spin-boson Hamiltonian is considered in the stochastic approximation. The Hamilt...
This paper introduces several new classes of mathematical structures that have close connections wit...
The dynamics of the spin-boson Hamiltonian is considered in the stochastic approximation. The Hamilt...
This paper introduces several new classes of mathematical structures that have close connections wit...
We obtain the analytical expression for the Kraus decomposition of the quantum map of an environment...
The most general dynamical law for a quantum mechanical system is studied with particular reference ...
This book presents Markov and quantum processes as two sides of a coin called generated stochastic p...
This paper aims at presenting a few models of quantum dynamics whose description involves the analys...
This work concerns itself with the exact study of the dynamical properties of two model systems. Aft...
We briefly examine recent developments in the field of open quantum system theory, devoted to the in...
Hamiltonian systems can be classified according Poincaré into integrable and non-integrable systems....
Hamiltonian systems can be classified according Poincaré into integrable and non-integrable systems....
This work concerns itself with the exact study of the dynamical properties of two model systems. Aft...