2014
DOI: 10.1103/physrevb.90.165307
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Cooperative biexciton generation and destructive interference in coupled quantum dots using adiabatic rapid passage

Abstract: We report numerical simulations of biexciton generation in coupled quantum dots (CQDs) placed in a static electric field and excited by a chirped laser pulse. Our simulations explicitly account for exciton-phonon interactions at finite temperature using a non-Markovian quantum jump approach to solve the excitonic dynamics. In the case of noninteracting quantum dots, the biexciton generation is severely limited by the biexciton binding energy. We demonstrate that the application of an axial electric field along… Show more

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Cited by 4 publications
(3 citation statements)
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“…2V ρ ω q (25) being the coupling constants for the electron (e) and hole (h) coupling to the q phonon mode. Here, the formfactors Ψ e(h) are assumed to be spherically symmetric and Gaussian as applies for a parabolic confinement potential and the deformation potential constants D We would like to point out that there have been many suggestions to simulate the QD dynamics under the influence of the carrier-phonon interaction outlined above including correlation expansions 31,32 , analytical solutions for delta excitation 33 , an exact diagonalization approach 34 , quantum jump approaches 35 and various forms of master equations 36-42 some of which account for contributions of arbitrarily high order in the dot-phonon coupling with the help of the polaron transformation 22,[43][44][45][46] . This variety of methods is also a result of the many different optical excitation scenarios that are discussed for QDs which can range from weak cavity couplings to strong pulsed laser excitation.…”
Section: Application: Dynamics Of a Semiconductor Quantum Dotmentioning
confidence: 99%
“…2V ρ ω q (25) being the coupling constants for the electron (e) and hole (h) coupling to the q phonon mode. Here, the formfactors Ψ e(h) are assumed to be spherically symmetric and Gaussian as applies for a parabolic confinement potential and the deformation potential constants D We would like to point out that there have been many suggestions to simulate the QD dynamics under the influence of the carrier-phonon interaction outlined above including correlation expansions 31,32 , analytical solutions for delta excitation 33 , an exact diagonalization approach 34 , quantum jump approaches 35 and various forms of master equations 36-42 some of which account for contributions of arbitrarily high order in the dot-phonon coupling with the help of the polaron transformation 22,[43][44][45][46] . This variety of methods is also a result of the many different optical excitation scenarios that are discussed for QDs which can range from weak cavity couplings to strong pulsed laser excitation.…”
Section: Application: Dynamics Of a Semiconductor Quantum Dotmentioning
confidence: 99%
“…Tailoring of the optical phase of femtosecond pulses has been used in several applications in photochemistry and time-resolved spectroscopy [1][2][3][4][5][6][7][8][9][10][11][12][13][14][15][16]. In general, tailored pulses can be applied using two different approaches: Coherent Control (CC) or Quantum Control Spectroscopy (QCS).…”
Section: Introductionmentioning
confidence: 99%
“…Tailoring of the optical phase of femtosecond pulses has been used in several applications in photochemistry and time-resolved spectroscopy [39,50,[142][143][144][145][146][147][148][149][150][151][152][153][154][155]. In general, tailored pulses can be applied using two different approaches: Coherent Control (CC) or Quantum Control Spectroscopy (QCS).…”
Section: Introductionmentioning
confidence: 99%