The geometric phase of a spin-1/2 system driven by one and two mode quantum fields subject to decoherence was discussed. It was found that the corrections to the phase in the no-jump trajectory were different when considering adiabatic and nonadiabatic evolutions. The state trajectory on the projective Hilbert space tend to be unaffected by the decoherence. The implications of the results were also analyzed from both fundamental as well as quantum computational perspective
We examine the adiabatic dynamics of a quantum system coupled to a noisy classical control field. A ...
Geometric phases play a central role in a variety of quantum phenomena, especially in condensed matt...
Within the adiabatic theorem we must explicitly add to the instantaneous adiabatic vectors, parametr...
The geometric phase of a spin-1/2 system driven by one and two mode quantum fields subject to decohe...
We calculate the geometric phase of a spin-1/2 system driven by one and two mode quantum fields subj...
We study a kind of geometric phases for entangled quantum systems, and particularly a spin driven by...
We calculate the geometric phase associated with the evolution of a system subjected to decoherence ...
Geometric phases, arising from cyclic evolutions in a curved parameter space, appear in a wealth of ...
Beyond the quantum Markov approximation, we calculate the geometric phase of a two-level system driv...
The quantum jump method for the calculation of geometric phase is reviewed. This is an operational m...
We investigate a class of cyclic evolutions for %the cyclic evolution of driven two-level quantum sy...
We examine both quantum and classical versions of the problem of spin evolution in a slowly varying ...
Geometric phases have been used in NMR to implement controlled phase shift gates for quantum-informa...
Geometric phase for novel analytical solutions (Barnes and Das Sarma) of time-dependent two-level qu...
We calculate the geometric phase for an open system (spin-boson model) which interacts with an envir...
We examine the adiabatic dynamics of a quantum system coupled to a noisy classical control field. A ...
Geometric phases play a central role in a variety of quantum phenomena, especially in condensed matt...
Within the adiabatic theorem we must explicitly add to the instantaneous adiabatic vectors, parametr...
The geometric phase of a spin-1/2 system driven by one and two mode quantum fields subject to decohe...
We calculate the geometric phase of a spin-1/2 system driven by one and two mode quantum fields subj...
We study a kind of geometric phases for entangled quantum systems, and particularly a spin driven by...
We calculate the geometric phase associated with the evolution of a system subjected to decoherence ...
Geometric phases, arising from cyclic evolutions in a curved parameter space, appear in a wealth of ...
Beyond the quantum Markov approximation, we calculate the geometric phase of a two-level system driv...
The quantum jump method for the calculation of geometric phase is reviewed. This is an operational m...
We investigate a class of cyclic evolutions for %the cyclic evolution of driven two-level quantum sy...
We examine both quantum and classical versions of the problem of spin evolution in a slowly varying ...
Geometric phases have been used in NMR to implement controlled phase shift gates for quantum-informa...
Geometric phase for novel analytical solutions (Barnes and Das Sarma) of time-dependent two-level qu...
We calculate the geometric phase for an open system (spin-boson model) which interacts with an envir...
We examine the adiabatic dynamics of a quantum system coupled to a noisy classical control field. A ...
Geometric phases play a central role in a variety of quantum phenomena, especially in condensed matt...
Within the adiabatic theorem we must explicitly add to the instantaneous adiabatic vectors, parametr...