2016
DOI: 10.1002/9781118923337
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Quantum Wells, Wires and Dots

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Cited by 393 publications
(240 citation statements)
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“…therein, shows novel quantum phenomena, due to exciton's enhanced quantum and dielectric confinement [3,4]. HOIS span dimensionalities from 3D to 0D, including intermediate dimensionalities; those between 2D and 3D are designated as quasi-2D.…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…therein, shows novel quantum phenomena, due to exciton's enhanced quantum and dielectric confinement [3,4]. HOIS span dimensionalities from 3D to 0D, including intermediate dimensionalities; those between 2D and 3D are designated as quasi-2D.…”
Section: Introductionmentioning
confidence: 99%
“…HOIS span dimensionalities from 3D to 0D, including intermediate dimensionalities; those between 2D and 3D are designated as quasi-2D. The progress in classical LD semiconductors has given rise to some new types of devices [5][6][7][8][9], where this natural low cost class of LD semiconductors exhibits useful optoelectronic properties [4,[10][11][12][13][14][15] comparable to the artificial class. Examples of such devices are LEDs based on 2D hybrid semiconductors [16][17][18] which function at room temperature, as well as lately reported, LEDs based on 3D hybrid materials [19][20][21][22].…”
Section: Introductionmentioning
confidence: 99%
“…(5) highly non-linear. The specific heat capacity c p (T ) for GaAs and AlGaAs increases non-linearly with temperature according to the Debye equation [59], and a third-order polynomial fit to measured data [60] was obtained for use in (5). The thermal resistance R th of QCL ARs is both temperature-dependent and anisotropic, and can be up to ten times higher perpendicular to the quantum wells than in-plane [61,62], owing to the enhanced phonon scattering at heterointerfaces [63].…”
Section: Thermal Modelmentioning
confidence: 99%
“…In addition, computational cost has to be considered, especially for applications when multiple iterative solutions are required. The simplest technique that is widely used in QCL design work is shooting method (Harrison 2006). Finite difference algorithm may also be used (Juang et al 1990;Cassan 2000), in which bands nonparabolicity is included in iterative approach (Jovanović et al 2003;Thobel et al 2003;Cooper et al 2010).…”
Section: Numerical Solutions Of the Schrödinger-poisson Equationsmentioning
confidence: 99%