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Drift-Diffusion Modeling and Numerical Implementation Details
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01 Jun 2010 | Teaching Materials | Contributor(s): Dragica Vasileska
This tutorial describes the constitutive equations for the drift-diffusion model and implementation details such as discretization and numerical solution of the algebraic equations that result from …
From Semi-Classical to Quantum Transport Modeling: Drift-Diffusion and Hydrodynamic Modeling
10 Aug 2009 | Teaching Materials | Contributor(s): Dragica Vasileska
This set of powerpoint slides series provides insight on what are the tools available for modeling devices that behave either classically or quantum-mechanically. An in-depth description is provided …
How Quantum-Mechanical Space-Quantization is Implemented in Schred, Drift-Diffusion (SILVACO ATLAS) and Particle-Based Device Simulators (Quamc2D)
27 Jul 2008 | Teaching Materials | Contributor(s): Dragica Vasileska
This brief presentation outlines how one can implement quantum-mechanical space quantization effects exactly (using Schred) and approximately in drift-diffusion (using SILVACO), as well as …
MuGFET: First-Time User Guide
28 Apr 2008 | Teaching Materials | Contributor(s): SungGeun Kim, Sriraman Damodaran, Benjamin P Haley, Gerhard Klimeck
MuGFET is a simulation tool for nano-scale multi-gate FET structures. This document provides instructions on how to use MuGFET. MuGFET users can use also the PROPHET or the PADRE tool. Either of …
Nanotechnology Animation Gallery
20 Apr 2010 | Teaching Materials | Contributor(s): Saumitra Raj Mehrotra, Gerhard Klimeck
Animations and visualization are generated with various nanoHUB.org tools to enable insight into nanotechnology and nanoscience. Click on image for detailed description and larger image download. …
Numerical solution of the Drift-Diffusion Equations for a diode
28 May 2010 | Teaching Materials | Contributor(s): Dragica Vasileska
This material describes the implementation and also gives the source code for the numerical solution of the Drift-Diffusion equations for a PN Diode. The code can be easily generalized for any 2D or …
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