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Is there any free licence drift diffusion device simulator that supports MOS and bipolar devices
Open | Responses: 1
A sequel to this question is : Is Bambi simulator still available ??
a TCAD Lab
31 Oct 2008 | Tools | Contributor(s): Gerhard Klimeck, Dragica Vasileska
An Assembly of TCAD tools for circuit, device, and process simulation
ABACUS - Assembly of Basic Applications for Coordinated Understanding of Semiconductors
08 Aug 2008 | Tools | Contributor(s): Xufeng Wang, Dragica Vasileska, Gerhard Klimeck
One-stop-shop for teaching semiconductor device education
20 Mar 2008 | Tools | Contributor(s): Saumitra Raj Mehrotra, Abhijeet Paul, Gerhard Klimeck, Dragica Vasileska, Gloria Wahyu Budiman
This tool simulates a Bipolar Junction Transistor (BJT) using a 2D mesh. Powered by PADRE.
David A Ramirez
Drift-Diffusion Modeling and Numerical Implementation Details
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...
ECE 656 Lecture 10: The Drift-Diffusion Equation
30 Sep 2009 | Online Presentations | Contributor(s): Mark Lundstrom
Transport in the bulk
The DD equation
DD equation with B-field
ECE 656 Lecture 28: Balance Equation Approach I
13 Nov 2009 | Online Presentations | Contributor(s): Mark Lundstrom
General continuity equation
Carrier continuity equation
ECE 656 Lecture 30: Balance Equation Approach I
09 Feb 2012 | Online Presentations | Contributor(s): Mark Lundstrom
This lecture should be viewed in the 2009 teaching ECE 656 Lecture 28: Balance Equation Approach I
ECE 656 Lecture 36: The Course in a Lecture
14 Dec 2009 | Online Presentations | Contributor(s): Mark Lundstrom
ECE 659 Lecture 2: Molecular, Ballistic and Diffusive Transport
0.0 out of 5 stars
21 Jan 2009 | Online Presentations | Contributor(s): Supriyo Datta
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...
Homework Exercise on Bipolar Junction Transistors
30 Mar 2008 | Teaching Materials | Contributor(s): Saumitra Raj Mehrotra, Muhammad A. Alam, Gerhard Klimeck
The tutorial questions are based on the Bipolar Junction Transistor Lab v1.0 available online at Bipolar Junction Transistor Lab. Students are asked to find the emitter efficiency, the base...
Homework Exercise on Drift & Diffusion in Bulk Semiconductors
30 Mar 2008 | Teaching Materials | Contributor(s): Saumitra Raj Mehrotra, Gerhard Klimeck
The tutorial questions based on Drift Diffusion Lab v1.0 available online at Drift Diffusion Lab. Students are asked to explore the concepts of Drift, Diffusion, Quasi Fermi Levels, and response...
Homework Exercise on Drift & Diffusion in Bulk Semiconductors - considerations of lifetime
30 Mar 2008 | Teaching Materials | Contributor(s): Mark Lundstrom, Saumitra Raj Mehrotra
Kyle M Sundqvist
24 Jul 2007 | Tools | Contributor(s): Steven Clark
MOSFet Demonstration: MOSFET Device Simulation and Analysis
11 Jun 2009 | Animations | Contributor(s): Gerhard Klimeck, Benjamin P Haley
This video shows the simulation and analysis of a MOSFET device using the MOSFet tool. Several powerful analytic features of this tool are demonstrated.
MOSFet: First-Time User Guide
13 Jun 2009 | Teaching Materials | Contributor(s): Saumitra Raj Mehrotra, Benjamin P Haley
This first-time user guide provides introductory material to MOSFet on nanoHUB. The introduction to MOSFETs and SOI-MOSFETs is followed by a tour of the Rappture interface, which notes key inputs...
Numerical solution of the Drift-Diffusion Equations for a diode
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...