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Universal Behavior of Strain in Self-assembled Quantum Dots
05 May 2016 | Downloads | Contributor(s): Hesameddin Ilatikhameneh, Tarek Ahmed Ameen, Gerhard Klimeck, Rajib Rahman
This resource contains the universal behavior strain files produced by Nemo5. Attached also a Matlab script that can utilize the these compact descriptive files to produce the full strain distribution. Supported QD shapes; Cuboid, Dome, Cone, and Pyramid. Supported material systems; InAs/GaAs, InAs/InP, InP/GaAs, and InP/GaP corresponding email: email@example.com
IWCE 2015: Openning Remarks
10 Feb 2016 | Online Presentations | Contributor(s): Gerhard Klimeck
Gerhard Klimeck - Why I love my work
Scientist and engineer, Gerhard Klimeck, discusses the joy of his work.
Time-Resolved Computational Method for Atomistic Open System Simulations
13 Nov 2015 | Online Presentations | Contributor(s): Bozidar Novakovic, Gerhard Klimeck
Mode Space Tight Binding Model for Ultra-Fast Simulations of III-V Nanowire MOSFETs and Heterojunction TFETs
13 Nov 2015 | Online Presentations | Contributor(s): Aryan Afzalian, Jun Huang, Hesameddin Ilatikhameneh, Santiago Alonso Perez Rubiano, Tillmann Christoph Kubis, Michael Povolotskyi, Gerhard Klimeck
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nanoHUB.org Publications on Impact
Group Wiki Page:
As a large science gateway site and the largest nanotechnology facility in the world, nanoHUB.org is continually assessing and studying its impact through a growing variety of metrics. We have published and will continue to publish overviews as well as more detailed studies concerning the...
Bulk Monte Carlo Learning Materials
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By completing the Bulk Monte Carlo Lab tool exercises and tests, users will be able to: a) understand the way the Boltzmann Transport Equation (BTE) is solved using the Monte Carlo method, b) the concept of drift velocity and average carrier energy, c)...
SCHRED Learning Materials
By completing the Schred, users will be able to: a) understand the concept of bound states in a MOS capacitor structure, b) the meaning of the eigenvalues and the eigenvectors, and c) the form of the eigenvalues and the eigenvectors for triangular confinement.
The specific objectives of the...
Resonant Tunneling Diode Learning Materials
By completing the Bound States Calculation Lab, users will be able to: a) understand the concept of bound states, b) the meaning of the eigenvalues and the eigenvectors, and c) the form of the eigenvalues and eigenvectors for rectangular, parabolic and triangular confinement.
Bound States Lab Learning Materials
by Dragica Vasileska and Gerhard Klimeck