We investigate the relationship between strict positivity of the Kossakowski matrix, irreducibility and positivity improvement properties of Markovian quantum dynamics. We show that for a Gaussian quantum dynamical semigroup strict positivity of the Kossakowski matrix implies irreducibility and, with an additional technical assumption, that the support of any initial state is the whole space for any positive time
The title may be a bit misleading. Perhaps, On the Complete Positivity of Reduced Quantum Dynamics...
In the classical theory of Markov chains, one may study the mean time to reach some chosen state, an...
We study ergodicity and decoherence for generic quantum Markov semigroups: in particular, we highlig...
We investigate the relationship between strict positivity of the Kossakowski matrix, irreducibility...
The hierarchy equations of motion provide an elegant formalism for the description of non-Markovian ...
We introduce a necessary and sufficient criterion for the non-Markovianity of Gaussian quantum dynam...
We provided a class of legitimate memory kernels leading to completely positive trace-preserving dyn...
The purity, Tr(\rho^2), measures how pure or mixed a quantum state \rho is. It is well known that qu...
We propose a general theoretical framework that is suitable to study a wide class of stabilization p...
We characterize the dynamical behavior of continuous-time, Markovian quantum systems with respect to...
Semi-Markov processes represent a well known and widely used class of random processes in classical ...
A quantum Markov semigroup can be represented via classical diffusion processes solving a stochastic...
We characterize generators ℒ of norm continuous quantum Markov semigroups satisfying the quantum det...
In these notes we provide a survey of results connected with the large time behavior of Quantum Mark...
Abstract. New experiments on neutral K-mesons might turn out to be promising tests of the hypothesis...
The title may be a bit misleading. Perhaps, On the Complete Positivity of Reduced Quantum Dynamics...
In the classical theory of Markov chains, one may study the mean time to reach some chosen state, an...
We study ergodicity and decoherence for generic quantum Markov semigroups: in particular, we highlig...
We investigate the relationship between strict positivity of the Kossakowski matrix, irreducibility...
The hierarchy equations of motion provide an elegant formalism for the description of non-Markovian ...
We introduce a necessary and sufficient criterion for the non-Markovianity of Gaussian quantum dynam...
We provided a class of legitimate memory kernels leading to completely positive trace-preserving dyn...
The purity, Tr(\rho^2), measures how pure or mixed a quantum state \rho is. It is well known that qu...
We propose a general theoretical framework that is suitable to study a wide class of stabilization p...
We characterize the dynamical behavior of continuous-time, Markovian quantum systems with respect to...
Semi-Markov processes represent a well known and widely used class of random processes in classical ...
A quantum Markov semigroup can be represented via classical diffusion processes solving a stochastic...
We characterize generators ℒ of norm continuous quantum Markov semigroups satisfying the quantum det...
In these notes we provide a survey of results connected with the large time behavior of Quantum Mark...
Abstract. New experiments on neutral K-mesons might turn out to be promising tests of the hypothesis...
The title may be a bit misleading. Perhaps, On the Complete Positivity of Reduced Quantum Dynamics...
In the classical theory of Markov chains, one may study the mean time to reach some chosen state, an...
We study ergodicity and decoherence for generic quantum Markov semigroups: in particular, we highlig...