© 2018 Elsevier B.V. The non-Markovian dynamics of a charged particle linearly coupled to a neutral bosonic heat bath is investigated in an external uniform magnetic field. The analytical expressions for the time-dependent and asymptotic friction and diffusion coefficients, cyclotron frequencies, variances of the coordinate and momentum, and orbital magnetic moments are derived. The role of magnetic field in the dissipation and diffusion processes is illustrated by several examples in the low- and high-temperature regimes. The localization phenomenon for a charged particle is observed. The orbital diamagnetism of quantum system in a dissipative environment is studied. The quantization conditions are found for the angular momentum
International audienceAn approach, called discretized environment method, is used to treat exactly n...
The aim of this thesis is to describe some physical systems which can be treated by non-perturbative...
An approach, called discretized environment method, is used to treat exactly non-Markovian...
We calculate the position autocorrelation and magnetic moment of a charged particle at finite temper...
In a recent paper, Ford, Lewis, and Connell [Phys. Rev. A 37, 4419 (1988)] considered a charged quan...
© 2018 Elsevier B.V. The quantum Langevin formalism is used to study the charge carrier transport in...
We study the quantum Brownian motion of a charged particle in the presence of a magnetic field. From...
We formulate, in the framework of the generalized quantum Langevin equation approach, the retarded G...
We present a detailed study of the quantum dissipative dynamics of a charged particle in a magnetic ...
We consider the effect of dissipation on a charged, quantum harmonic oscillator coupled to a heat ba...
The study deals with atoms and charged particles. The work is aimed at development of the theory of ...
Open AccessWe present an analytical treatment of the dissipative-stochastic dynamics of a charged cl...
We obtain the generalized susceptibility for the motion of a charged oscillator in a harmonic potent...
International audienceFor the fermionic or bosonic oscillator fully coupled to several heat baths wi...
The exact dynamics of a system coupled to an environment can be described by an integro-differential...
International audienceAn approach, called discretized environment method, is used to treat exactly n...
The aim of this thesis is to describe some physical systems which can be treated by non-perturbative...
An approach, called discretized environment method, is used to treat exactly non-Markovian...
We calculate the position autocorrelation and magnetic moment of a charged particle at finite temper...
In a recent paper, Ford, Lewis, and Connell [Phys. Rev. A 37, 4419 (1988)] considered a charged quan...
© 2018 Elsevier B.V. The quantum Langevin formalism is used to study the charge carrier transport in...
We study the quantum Brownian motion of a charged particle in the presence of a magnetic field. From...
We formulate, in the framework of the generalized quantum Langevin equation approach, the retarded G...
We present a detailed study of the quantum dissipative dynamics of a charged particle in a magnetic ...
We consider the effect of dissipation on a charged, quantum harmonic oscillator coupled to a heat ba...
The study deals with atoms and charged particles. The work is aimed at development of the theory of ...
Open AccessWe present an analytical treatment of the dissipative-stochastic dynamics of a charged cl...
We obtain the generalized susceptibility for the motion of a charged oscillator in a harmonic potent...
International audienceFor the fermionic or bosonic oscillator fully coupled to several heat baths wi...
The exact dynamics of a system coupled to an environment can be described by an integro-differential...
International audienceAn approach, called discretized environment method, is used to treat exactly n...
The aim of this thesis is to describe some physical systems which can be treated by non-perturbative...
An approach, called discretized environment method, is used to treat exactly non-Markovian...