Resonant Fibonacci Quantum Well Structures
arXiv:0711.3769 · doi:10.1103/PhysRevB.77.113306
Abstract
We propose a resonant one-dimensional quasicrystal, namely, a multiple quantum well (MQW) structure satisfying the Fibonacci-chain rule with the golden ratio between the long and short inter-well distances. The resonant Bragg condition is generalized from the periodic to Fibonacci MQWs. A dispersion equation for exciton-polaritons is derived in the two-wave approximation, the effective allowed and forbidden bands are found. The reflection spectra from the proposed structures are calculated as a function of the well number and detuning from the Bragg condition.
5 pages, 3 figures, submitted to Phys. Rev. B
Cited by in corpus (8)
- Resonant Photonic Quasicrystalline and Aperiodic Structures
- Topological lasing and self-induced transparency in two level systems
- Photon-mediated localization in two-level qubit arrays
- Luminescence Properties of a Fibonacci Photonic Quasicrystal
- Colloquium: Synthetic quantum matter in non-standard geometries
- Reflection of short polarized optical pulses from periodic and aperiodic multiple quantum well structures
- Wood anomalies in resonant photonic quasicrystals
- Resonant Brillouin scattering of excitonic polaritons in multiple-quantum-well structures