Tags: electrostatics

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  1. ECE 606 L19.1: PN Junction - Structure and Depletion Region

    20 Jul 2023 | | Contributor(s):: Gerhard Klimeck

  2. ECE 606 L24.2: Bipolar Junction Transistor - Band Diagram in Equilibrium

    20 Jul 2023 | | Contributor(s):: Gerhard Klimeck

  3. ECE 606 L24.3: Bipolar Junction Transistor - Currents in BJTs

    20 Jul 2023 |

  4. ECE 606 L28.1: MOS Electrostatics and MOScap - Background

    20 Jul 2023 | | Contributor(s):: Gerhard Klimeck

  5. ECE 606 L28.2: MOScap - Band Diagram in Equilibrium and with Bias -->MOS cap

    20 Jul 2023 | | Contributor(s):: Gerhard Klimeck

  6. ECE 606 L28.5: MOScap - Exact Solution of the Electrostatic Problem

    20 Jul 2023 | | Contributor(s):: Gerhard Klimeck

  7. ECE 606 L29.1: MOS Capacitor Signal Response - Introduction/Background

    20 Jul 2023 | | Contributor(s):: Gerhard Klimeck

  8. Nanoparticle Assembly Lab

    28 Jan 2019 | | Contributor(s):: Nicholas Brunk, JCS Kadupitiya, Masaki Uchida, Douglas, Trevor, Vikram Jadhao

    Simulate assembly of nanoparticles into aggregates in physiological conditions.

  9. Carbon Nanotube Electronics: Modeling, Physics, and Applications

    28 Jun 2013 | | Contributor(s):: Jing Guo

    In recent years, significant progress in understanding the physics of carbon nanotube electronic devices and in identifying potential applications has occurred. In a nanotube, low bias transport can be nearly ballistic across distances of several hundred nanometers. Deposition of high-k gate...

  10. Mar 14 2013

    NNIN/C @ Michigan Webinar: Solving for Micro and Macro-scale Electrostatic Configurations using Robin Hood Solver

    Topic: Solving for Micro and Macro-scale Electrostatic Configurations using Robin Hood Solver.Date: March 14th, 2013Time: 11:00 am – 12:00 pm EDT.Presenters:Toni Drabik, Sales Director at Artes...

    https://nanohub.org/events/details/381

  11. ECE 595E Lecture 9: Programming for Linear Algebra

    01 Feb 2013 | | Contributor(s):: Peter Bermel

    Outline:Recap from FridayApplication ExamplesElectrostatic potential (Poisson’s equation)1D array of charge2D grid of chargeArrays of interacting spins1D interaction along a chain2D nearest-neighbor coupling

  12. ECE 606 Lecture 21: MOS Electrostatics

    26 Nov 2012 | | Contributor(s):: Gerhard Klimeck

  13. ECE 606 Lecture 16: p-n Diode AC Response

    24 Oct 2012 | | Contributor(s):: Gerhard Klimeck

  14. Notes on the Solution of the Poisson-Boltzmann Equation for MOS Capacitors and MOSFETs, 2nd Edition

    24 Oct 2012 | | Contributor(s):: Mark Lundstrom, Xingshu Sun

    These notes are intended to complement the discussion on pp. 63 – 68 in Fundamentals of Modern VLSI Devices by Yuan Taur and Tak H. Ning [1]. (Another good reference is Semiconductor Device Fundamentals by R.F. Pierret [2].) The objective is to understand how to treat MOS electrostatics without...

  15. ECE 606 Lecture 15: p-n Diode Characteristics

    17 Oct 2012 | | Contributor(s):: Gerhard Klimeck

  16. ECE 606 Lecture 14: p-n Junctions

    04 Oct 2012 | | Contributor(s):: Gerhard Klimeck

  17. Nanoscale Transistors Lecture 4: MOS Electrostatics

    19 Jul 2012 | | Contributor(s):: Mark Lundstrom

  18. Particle Simulations of Ion Generation and Transport in Microelectromechanical Systems and Micropropulsion

    29 May 2012 | | Contributor(s):: Venkattraman Ayyaswamy

    The first part of the talk deals with use of the PIC method with Monte Carlo collisions (MCC) between electrons and the ambient neutral gas to develop models to predict charge accumulation, breakdown voltage, etc. for various ambient gases, gap sizes, cathode material, and frequency of applied...

  19. Capacitance Modeling Tool Using Schwarz-Christoffel Mapping

    20 Oct 2010 | | Contributor(s):: Fengyuan (Thomas) Li, jason clark

    Calculate the capacitance between two conductors that may be represented as simply-connected polygonal geometries in 2.5D with Dirichlet boundary conditions

  20. 2010 Nano-Biophotonics Summer School @ UIUC Lecture 2 - 2D/3D Fourier transforms & Electromagnetic fields/ Lorentz-Drude model

    20 Sep 2010 | | Contributor(s):: Gabriel Popescu

    So far, we have discussed Fourier transformations involving one-dimensional functions. Of course, in studying imaging, the conceptmust be generalized to 2D and 3D functions. For example, diffraction and 2D image formation are treated efficiently via 2D Fouriertransforms, while light scattering...