2012
DOI: 10.1103/physrevb.86.235301
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Dephasing in the adiabatic rapid passage in quantum dots: Role of phonon-assisted biexciton generation

Abstract: We study the evolution of an exciton confined in a quantum dot adiabatically controlled by a frequency-swept (chirped) laser pulse in the presence of carrier-phonon coupling. We focus on the dynamics induced by a linearly polarized beam and analyze the decoherence due to phonon-assisted biexciton generation. We show that if the biexciton state is shifted down by a few meV, as is typically the case, then the resulting decoherence is strong even at low temperatures. As a result, efficient state preparation is re… Show more

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Cited by 22 publications
(32 citation statements)
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“…In this case, also for positive chirps the efficiency of exciton state preparation may be reduced due to a phonon-assisted generation of the biexciton, which becomes important for small biexciton binding energies [121]. On the other hand, this also opens up the possibility of a direct preparation of the biexciton state using ARP, a process which is very attractive because of the high potential use of biexciton states in quantum information technology [208,207,209].…”
Section: Excitation With Chirped Laser Pulsesmentioning
confidence: 99%
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“…In this case, also for positive chirps the efficiency of exciton state preparation may be reduced due to a phonon-assisted generation of the biexciton, which becomes important for small biexciton binding energies [121]. On the other hand, this also opens up the possibility of a direct preparation of the biexciton state using ARP, a process which is very attractive because of the high potential use of biexciton states in quantum information technology [208,207,209].…”
Section: Excitation With Chirped Laser Pulsesmentioning
confidence: 99%
“…Most often, these methods fully account for the dotlight coupling but treat the exciton-phonon interaction within further approximations. Examples of such approaches are the time-convolutionless approach [116,120,121], the correlation expansion [122,123,124,125,126], different types of master equations [116,53,64,127,88,128,93] or time-dependent perturbation theory [129,125]. For the Hamiltonian dynamics within the model established by Eqs.…”
Section: Theoretical Methodsmentioning
confidence: 99%
“…(15) was checked for selected cases using an iterative time-ordering Chebyshev (ITOC) expansion [45,46]. This highly accurate approach adds a supplementary iterative loop to the Chebyshev expansion (15) to account for the timeordering operator [45]. As a consequence of this additional loop, the error propagated during the dynamics using the ITOC expansion can be brought to machine precision even for intense laser pulses and large time increments.…”
Section: Non-markovian Quantum Jump For An Explicitly Time-dependmentioning
confidence: 99%
“…Instead, the evolution operator is expanded in a Chebyshev series [39]: (15) where a i are the expansion coefficients and φ i are the complex Chebyshev polynomials defined by their recurrence relation [39]. A total of N C = 50 polynomials were used in the expansion, and a time increment of t = 10 fs was set to solve the dynamics.…”
Section: Non-markovian Quantum Jump For An Explicitly Time-dependmentioning
confidence: 99%
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