Document Type
Article
Publication Date
2005
Department
Mathematics
Abstract
Nonlinear mathematical models are becoming increasingly important for new applications of low-dimensional semiconductor structures. Examples of such structures include quasi-zero-dimensional quantum dots that have potential applications ranging from quantum computing to nano-biological devices. In this contribution, we analyze presently dominating linear models for bandstructure calculations and demonstrate why nonlinear models are required for characterizing adequately opto- electronic properties of self-assembled quantum dots.
Recommended Citation
Melnik, Roderick V.N.; Lassen, Benny; Yan Voon, L.C. Lew; Willatzen, Morten; and Galeriu, Calin, "Accounting for Nonlinearities in Mathematical Modelling of Quantum Dot Molecules" (2005). Mathematics Faculty Publications. 34.
https://scholars.wlu.ca/math_faculty/34
Comments
This article was originally published in Discrete and Continuous Dynamical Systems, Supplement Volume 2005: 642-651.