2016
DOI: 10.1063/1.4939733
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Non-Markovian dynamics of single- and two-qubit systems interacting with Gaussian and non-Gaussian fluctuating transverse environments

Abstract: We address the interaction of single- and two-qubit systems with an external transverse fluctuating field and analyze in detail the dynamical decoherence induced by Gaussian noise and random telegraph noise (RTN). Upon exploiting the exact RTN solution of the time-dependent von Neumann equation, we analyze in detail the behavior of quantum correlations and prove the non-Markovianity of the dynamical map in the full parameter range, i.e., for either fast or slow noise. The dynamics induced by Gaussian noise is … Show more

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Cited by 36 publications
(29 citation statements)
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References 64 publications
(73 reference statements)
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“…0 Î is the qubit energy in the absence of noise (energy degeneracy is assumed), ν is the strength of the Q-E coupling and t Q J ( ) denotes a discrete stochastic term giving rise to the external RTN. To this end, the stochastic parameter t Q J ( ) behaves as a bistable fluctuator i.e., it switches randomly between two values with a certain switching rate γ [67]. The autocorrelation function of the stochastic parameter is an exponential decaying function given by:…”
Section: The Physical Model and Hamiltonianmentioning
confidence: 99%
“…0 Î is the qubit energy in the absence of noise (energy degeneracy is assumed), ν is the strength of the Q-E coupling and t Q J ( ) denotes a discrete stochastic term giving rise to the external RTN. To this end, the stochastic parameter t Q J ( ) behaves as a bistable fluctuator i.e., it switches randomly between two values with a certain switching rate γ [67]. The autocorrelation function of the stochastic parameter is an exponential decaying function given by:…”
Section: The Physical Model and Hamiltonianmentioning
confidence: 99%
“…The noise is modeled as random telegraph noise (RTN) affecting the links of the graph with tunable strength, ranging from a weak perturbation of the hopping amplitudes to a strength comparable to the coupling, inducing dynamical percolation. Our choice for the noise is motivated by its relevance in systems of interest for quantum information processing [17][18][19][20][21], and by the fact that RTN is at the root of the 1/ f noise affecting superconducting qubits [22]. In recent years some works have addressed the properties of CTQWs on the one-dimensional lattice subject to random telegraph noise [23][24][25][26], also in the presence of spatial correlations [27].…”
Section: Introductionmentioning
confidence: 99%
“…The effects of RTN on two-level systems are also studied in the field of quantum information [26][27][28], with particular attention to solid-state devices [29]. Uchiyama et al [17] have analyzed the effect of spatial and temporal correlations on EET in a multi-site model by using a Ornstein-Uhlenbeck noise process to describe the environment, and observe that negative spatial correlation of the noise is the most effective in helping the EET.…”
Section: Introductionmentioning
confidence: 99%