We present analytic expressions for the s-parametrized currents on the sphere for both unitary and dissipative evolutions. We examine the spatial distribution of the flow generated by these currents for quadratic Hamiltonians. The results are applied for the study of the quantum dissipative dynamics of the time-honored Kerr and Lipkin models, exploring the appearance of the semiclassical limit in stable, unstable, and tunneling regimes
In this doctoral thesis, we develop and investigate new mathematical tools that are intended to allo...
We study conservation laws of a general class of quantum many-body systems subjected to an external ...
We study conservation laws of a general class of quantum many-body systems subjected to an external ...
We derive a continuity equation for the evolution of the SU(2) Wigner function under nonlinear Kerr ...
The behaviour of classical mechanical systems is characterised by their phase portraits, the collect...
The classical-quantum correspondence of a periodically kicked particle in a 1-D infinite potential w...
©2019 American Physical Society. All rights reserved. This is the author-prepared / formatted versio...
The transient dynamics of a periodically driven metastable quantum system, interacting with a heat b...
The transient dynamics of a periodically driven metastable quantum system, interacting with a heat b...
Using as information-quantifiers the entropy and the statistical complexity, we analyze the rich, co...
In the operatorial formulation of quantum statistics, the time evolution of density matrices is gove...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
In this doctoral thesis, we develop and investigate new mathematical tools that are intended to allo...
We consider the decoherence of phase space histories in a class of quantum Brownian motion models, c...
The overall principles of what is now widely known as PT-symmetric quantum mechanics are listed, exp...
In this doctoral thesis, we develop and investigate new mathematical tools that are intended to allo...
We study conservation laws of a general class of quantum many-body systems subjected to an external ...
We study conservation laws of a general class of quantum many-body systems subjected to an external ...
We derive a continuity equation for the evolution of the SU(2) Wigner function under nonlinear Kerr ...
The behaviour of classical mechanical systems is characterised by their phase portraits, the collect...
The classical-quantum correspondence of a periodically kicked particle in a 1-D infinite potential w...
©2019 American Physical Society. All rights reserved. This is the author-prepared / formatted versio...
The transient dynamics of a periodically driven metastable quantum system, interacting with a heat b...
The transient dynamics of a periodically driven metastable quantum system, interacting with a heat b...
Using as information-quantifiers the entropy and the statistical complexity, we analyze the rich, co...
In the operatorial formulation of quantum statistics, the time evolution of density matrices is gove...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
In this doctoral thesis, we develop and investigate new mathematical tools that are intended to allo...
We consider the decoherence of phase space histories in a class of quantum Brownian motion models, c...
The overall principles of what is now widely known as PT-symmetric quantum mechanics are listed, exp...
In this doctoral thesis, we develop and investigate new mathematical tools that are intended to allo...
We study conservation laws of a general class of quantum many-body systems subjected to an external ...
We study conservation laws of a general class of quantum many-body systems subjected to an external ...