2000
DOI: 10.1088/0953-8984/12/50/103
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Dynamic Fano resonance of Floquet-state excitons in superlattices

Abstract: The dynamic Fano resonance (DFR) between discrete quasienergy excitons and sidebands of their ionization continua is predicted and investigated in dc-and ac-driven semiconductor superlattices. This DFR, well controlled by the ac field, delocalizes the excitons and opens an intrinsic decay channel in nonlinear four-wave mixing signals.PACS numbers: 71.35. Cc, 42.50.Md, 78.20.Jq, 78.47.+p The Fano resonance (FR) results from quantum coupling between a discrete state and a degenerate continuum of states and ma… Show more

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Cited by 15 publications
(16 citation statements)
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(70 reference statements)
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“…The Hamiltonian is time periodic and can be treated in Floquet representation. 15 The quasienergies and quasienergy states read, respectively ͑see Appendix A͒…”
Section: Analytic Solutionmentioning
confidence: 99%
“…The Hamiltonian is time periodic and can be treated in Floquet representation. 15 The quasienergies and quasienergy states read, respectively ͑see Appendix A͒…”
Section: Analytic Solutionmentioning
confidence: 99%
“…For the study of a DWSL exciton, Ref. [40] used the terminology of DFR in a different sense in which the THz wave was so weak that ac-ZT was of no importance, and hence, the Fano resonance (FR) was caused simply by a Coulomb interaction. In addition, the nonlinear Fano effect was discussed in semiconductor QWs and quantum dots in Refs.…”
Section: Introductionmentioning
confidence: 99%
“…+ jω, is rewritten as ε bj = ϵ bN wsl + λω(40) within a single-miniband nearest-neighbor-tight-binding approximation, where ϵ(c) b is the center of the energy of the bth SL-miniband and ϵ bN wsl is a WSL energy level corresponding to the bth miniband with a WSL index N wsl = 0, ±1, ±2, • • • , namely, ϵ bN wsl = ϵ (c) b + N wsl Ω, and hence, λ = j − nN wsl is defined. This relation implies that the DL state with the quantum number (b, j) introduced in Sec.…”
mentioning
confidence: 99%
“…When an SSL is irradiated with radiation from an intense THz laser and probed by a weak near-bandgap laser, a wealth of physical phenomena may be observed, including the dynamical Franz-Keldysh effect (DFKE) [1], the ac Stark effect (ACSE) [2,3], the dynamical localization (DL) and delocalization [4,5], the inverse Bloch oscillations [6]- [10], the dynamical Fano effect [11], the exciton stabilization [12] and the high-order THz-sideband generation [13,14].…”
Section: Introductionmentioning
confidence: 99%