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Description

In solid-state physics, the electronic band structure of a solid describes ranges of energy that an electron is "forbidden" or "allowed" to have. It is a function of the diffraction of the quantum mechanical electron waves in the periodic crystal lattice with a specific crystal system and Bravais lattice. The band structure of a material determines several characteristics, in particular its electronic and optical properties. More information on Band structure can be found here.

Resources (101-120 of 151)

  1. ABINIT: First-Time User Guide

    Teaching Materials | 09 Jun 2009 | Contributor(s):: Benjamin P Haley

    This first-time user guide provides an introduction to using ABINIT on nanoHUB. We include a very brief summary of Density Functional Theory along with a tour of the Rappture interface. We discuss the default simulation (what happens if you don't change any inputs, and just hit...

  2. Periodic Potential Lab: First-Time User Guide

    Teaching Materials | 07 Jun 2009 | Contributor(s):: Abhijeet Paul, Benjamin P Haley, Gerhard Klimeck, SungGeun Kim, Lynn Zentner

    This document provides guidance to first-time users of the Periodic Potential Lab tool. It offers basic information about solutions to the Schröedinger Equation in case of periodic potential in 1 dimension (1D). This document also contains suggested exercises to help users run the tool and...

  3. ECE 539 Report: Study of two-dimensional Shrodinger-Poisson Solver

    Downloads | 01 Jun 2009 | Contributor(s):: Fawad Hassan

    We solve the 2-Dimensional Shrodinger-Poisson system of equations using a self consistent scheme (like Gummel Iteration). We study a double gate Silicon Mosfet oriented in the 100 direction using the above setup. We assume a simple 6-valley bandstructure for Silicon.

  4. ECE 606 Lecture 10: Additional Information

    0.0 out of 5 stars 

    Online Presentations | 16 Feb 2009 | Contributor(s):: Muhammad A. Alam

    Outline:Potential, field, and chargeE-k diagram vs. band-diagramBasic concepts of donors and acceptorsConclusion

  5. ECE 606 Lecture 13a: Fermi Level Differences for Metals and Semiconductors

    0.0 out of 5 stars 

    Online Presentations | 16 Feb 2009 | Contributor(s):: Muhammad A. Alam

    Short chalkboard lecture on Fermi level and band diagram differences for metals and semiconductors.

  6. ECE 606 Lecture 5: Energy Bands

    3.0 out of 5 stars 

    Online Presentations | 04 Feb 2009 | Contributor(s):: Muhammad A. Alam

    Outline:Schrodinger equation in periodic U(x)Bloch theoremBand structureProperties of electronic bandsConclusions

  7. Thermoelectric Power Factor Calculator for Superlattices

    0.0 out of 5 stars 

    Tools | 18 Oct 2008 | Contributor(s):: Terence Musho, Greg Walker

    Quantum Simulation of the Seebeck Coefficient and Electrical Conductivity in 1D Superlattice Structures using Non-Equilibrium Green's Functions

  8. ECE 495N Lecture 21: Graphene Bandstructures

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    Online Presentations | 03 Nov 2008 | Contributor(s):: Supriyo Datta

  9. ECE 495N Lecture 19: Bandstructures II

    0.0 out of 5 stars 

    Online Presentations | 03 Nov 2008 | Contributor(s):: Supriyo Datta

  10. ECE 495N Lecture 18: Bandstructures I

    0.0 out of 5 stars 

    Online Presentations | 03 Nov 2008 | Contributor(s):: Supriyo Datta

  11. ECE 495N Lecture 20: Bandstructures III

    0.0 out of 5 stars 

    Online Presentations | 27 Oct 2008 | Contributor(s):: Supriyo Datta

  12. Thermoelectric Power Factor Calculator for Nanocrystalline Composites

    0.0 out of 5 stars 

    Tools | 18 Oct 2008 | Contributor(s):: Terence Musho, Greg Walker

    Quantum Simulation of the Seebeck Coefficient and Electrical Conductivity in a 2D Nanocrystalline Composite Structure using Non-Equilibrium Green's Functions

  13. 1D Heterostructure Tool

    3.5 out of 5 stars 

    Tools | 04 Aug 2008 | Contributor(s):: Arun Goud Akkala, Sebastian Steiger, Jean Michel D Sellier, Sunhee Lee, Michael Povolotskyi, Tillmann Christoph Kubis, Hong-Hyun Park, Samarth Agarwal, Gerhard Klimeck, James Fonseca, Archana Tankasala, Kuang-Chung Wang, Chin-Yi Chen, Fan Chen

    Poisson-Schrödinger Solver for 1D Heterostructures

  14. ACUTE

    0.0 out of 5 stars 

    Tools | 17 Aug 2008 | Contributor(s):: Dragica Vasileska, Gerhard Klimeck, Xufeng Wang, Stephen M. Goodnick

    This tool is used for the Advanced Computational Electronics Tool Based Curricula

  15. AQME - Advancing Quantum Mechanics for Engineers

    5.0 out of 5 stars 

    Tools | 12 Aug 2008 | Contributor(s):: Gerhard Klimeck, Xufeng Wang, Dragica Vasileska

    One-stop-shop for teaching quantum mechanics for engineers

  16. ABACUS - Assembly of Basic Applications for Coordinated Understanding of Semiconductors

    5.0 out of 5 stars 

    Tools | 16 Jul 2008 | Contributor(s):: Xufeng Wang, Daniel Mejia, Dragica Vasileska, Gerhard Klimeck

    One-stop-shop for teaching semiconductor devices

  17. Computational Electronics HW - Bandstructure Calculation

    0.0 out of 5 stars 

    Teaching Materials | 11 Jul 2008 | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    www.eas.asu.edu/~vasileskNSF

  18. Energy Bands as a Function of the Geometry of the n-Well Potential: an Exercise

    0.0 out of 5 stars 

    Teaching Materials | 05 Jul 2008 | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    Explores the position and the width of the bands as a function of the 10-barrier potential parameters. NSF

  19. Tutorial on Semi-empirical Band Structure Methods

    0.0 out of 5 stars 

    Teaching Materials | 06 Jul 2008 | Contributor(s):: Dragica Vasileska

    This tutorial explains in details the Empirical Pseudopotential Method for the electronic structure calculation, the tight-binding method and the k.p method. For more details on the Empirical Pseudopotential Method listen to the following presentation:Empirical Pseudopotential Method Described...

  20. Periodic Potentials and the Kronig-Penney Model

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    Teaching Materials | 01 Jul 2008 | Contributor(s):: Dragica Vasileska

    This material describes the derivation of the Kronig-Penney model for delta-function periodic potentials.