2008
DOI: 10.1016/j.chemphys.2008.05.015
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Decoherence and relaxation of qubits coupled to low- and medium-frequency Ohmic baths directly and via a harmonic oscillator

Abstract: Using the numerical path integral method we investigate the decoherence and relaxation of qubits in spin-boson (SB) and spin-intermediate harmonic oscillator (IHO)-bath (SIB) models. The cases that the environment baths with low and medium frequencies are investigated. It is shown that the qubits in SB and SIB models have the same decoherence and relaxation as the baths with low frequencies. However, the qubits in the two models have different decoherence and relaxation as the baths with medium frequencies. Th… Show more

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Cited by 11 publications
(9 citation statements)
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“…Comparing the calculations of the density matrix in Refs. [24][25][26][27][28][29][30][31][32] we find that there are some differences 084211-3 from our results. In order to calculate the correlation function, the evolution is separated into three segments (𝜏 1 , 𝜏 2 , 𝜏 3 ).…”
Section: (𝑐)contrasting
confidence: 88%
“…Comparing the calculations of the density matrix in Refs. [24][25][26][27][28][29][30][31][32] we find that there are some differences 084211-3 from our results. In order to calculate the correlation function, the evolution is separated into three segments (𝜏 1 , 𝜏 2 , 𝜏 3 ).…”
Section: (𝑐)contrasting
confidence: 88%
“…Since the spectral poses challenge to many existing method, it arouse much attention recently. Till now, it has been studied by many different methods including the quasiadiabatic propagator path integral (QUAPI) [22,27,28], the Van Vleck perturbation theory together with a Born-Markov master equation [29], the flow equation renormalization [30][31][32], the non-interacting blip approximation (NIBA) [31,33], and generalized polaron transformation method [34][35][36]. Again, most of the works have not considered the effect of temperature.…”
Section: St Model: Qubit Coupled To a Tlfmentioning
confidence: 99%
“…In this paper, we investigate the effect of system-reservoir correlations on the precision of temperature estimation in a spin-boson (SB) model with arbitrary spin sizes, in which a spin acts as the probe to measure the temperature of a bosonic reservoir, by making use of the reaction coordinate mapping method. [20,21,[25][26][27] The reaction coordinate mapping, which was originally proposed by Garg et al in Ref. [25], can exactly convert the conventional SB model into an equivalent model without any approximations and has been widely applied in studies of electron transfer in biomolecules [25] as well as heat transport in a nonequilibrium environment.…”
Section: Introductionmentioning
confidence: 99%