Paper
9 November 1999 Effect of shape of quantum dots on strains: a finite element study
Govindarajan Muralidharan
Author Affiliations +
Abstract
It is fairly well established that self-aligned quantum dots can form in strained epitaxial systems. One system that has been studied extensively is the InAs/GaAs system wherein the difference in lattice parameter is about 7 percent. Strains within the dot and the surroundings are known to influence the optical properties of the system. However, very little information is available on the strains in these quantum dots. In particular, the effect of shape of the initial shape of quantum dots and boundary conditions are not very well known. Strains in InAs quantum dots embedded in GaAs have been examined using the finite element method within a thermo-mechanical framework. The initial shape of the dot is assumed to be conical in 3D with different width/height ratio typical of quantum dots. Modeling is accomplished using a 2D axi-symmetric finite element model. Results of the simulation show that initially conical shaped dots become more rounded in shape and become lens-shaped. It has been shown that the width/height ratio is critical in determining the strains within the quantum dots. Results of the calculation are compared with the results of other calculations and experimental measurements of strains using the STM.
© (1999) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Govindarajan Muralidharan "Effect of shape of quantum dots on strains: a finite element study", Proc. SPIE 3899, Photonics Technology into the 21st Century: Semiconductors, Microstructures, and Nanostructures, (9 November 1999); https://doi.org/10.1117/12.369387
Lens.org Logo
CITATIONS
Cited by 1 scholarly publication.
Advertisement
Advertisement
RIGHTS & PERMISSIONS
Get copyright permission  Get copyright permission on Copyright Marketplace
KEYWORDS
Quantum dots

Gallium arsenide

Indium arsenide

Scanning tunneling microscopy

Interfaces

3D modeling

Finite element methods

Back to Top