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Description

AQME assembles a set of nanoHUB tools that we believe are of immediate interest for the teaching of quantum mechanics class for both Engineers and Physicists. Users no longer have to search the nanoHUB to find the appropriate applications for this particular purpose. This curated page provides a “on-stop-shop” access to associated materials such as homework or project assignments.

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All Categories (1-20 of 100)

  1. 1D Heterostructure Tool

    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

  2. Can I simulate band non-parabolicity effect in a 1D heterostructures or 2D structures with solving Poisson Schrodinger equation self-consistently?

    Q&A|Closed | Responses: 0

    Can I simulate band non-parabolicity effect in a 1D heterostructures or 2D structures with solving Poisson Schrodinger equation self-consistently?

    I want to see the effect of effective...

    https://nanohub.org/answers/question/348

  3. AQME - Advancing Quantum Mechanics for Engineers

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

    One-stop-shop for teaching quantum mechanics for engineers

  4. AQME Exercise: Bound States – Theoretical Exercise

    20 Jul 2010 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    The objective of this exercise is to teach the students the theory behind bound states in a quantum well.

  5. AQME: SCHRED Assignment – Quantum Confinement

    13 Jul 2011 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    This assignment teaches the students about quantum confinement in MOS capacitors.

  6. Band Structure Lab

    19 May 2006 | | Contributor(s):: Samik Mukherjee, Kai Miao, Abhijeet Paul, Neophytos Neophytou, Raseong Kim, Junzhe Geng, Michael Povolotskyi, Tillmann Christoph Kubis, Arvind Ajoy, Bozidar Novakovic, James Fonseca, Hesameddin Ilatikhameneh, Sebastian Steiger, Michael McLennan, Mark Lundstrom, Gerhard Klimeck

    Computes the electronic and phonon structure of various materials in the spatial configuration of bulk , quantum wells, and wires

  7. Bound States Calculation Description

    out of 5 stars 

    05 Jul 2008 | | Contributor(s):: Dragica Vasileska

    These lectures describe the calculation of the bound states in an infinite potential well, finite potential well and triangular well approximation. At the end, shooting method, that is used to numerically solve the 1D Schrodinger equation, is briefly described.visit www.eas.asu.edu/~vasileskNSF

  8. Bound States Calculation Lab

    out of 5 stars 

    05 Jul 2008 | | Contributor(s):: Pranay Kumar Reddy Baikadi, Michael Povolotskyi, Viswanathan Naveen Kumar Nolastname, Dragica Vasileska, Xufeng Wang, Gerhard Klimeck

    Calculates bound states for square, parabolic, triangular and V-shaped potential energy profile

  9. Bound States Calculation: an Exercise

    out of 5 stars 

    06 Jul 2008 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    The problems in this exercise use the Bound States Calculation Lab to calculate bound states in an infinite square well, finite square well and triangular potential. Students also have to compare simulated values with analytical results.Dragica Vasileska: Lecture notes on Quantum Mechanics...

  10. Bulk Band Structure: a Simulation Exercise

    out of 5 stars 

    03 Aug 2008 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    This simulation exercise teaches the students about band structure of indirect and direct bandgap materials, the optical gaps, the concept of the effective mass and the influence of spin-orbit coupling on the valence bandstructure. NSF

  11. Bulk Monte Carlo Lab

    out of 5 stars 

    27 Apr 2008 | | Contributor(s):: Dragica Vasileska, Mark Lundstrom, Stephen M. Goodnick, Gerhard Klimeck

    This tool calculates the bulk values of the carrier drift velocity and average electron energy in any material in which the conduction band is represented by a three valley model. Examples include Si, Ge and GaAs.

  12. Bulk Monte Carlo Lab:Scattering Rates for Parabolic vs. Non-Parabolic Bands: an Exercise

    out of 5 stars 

    20 Aug 2008 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    This exercise helps the students learn the importance of the non-parabolic band approximation for large carrier energies.

  13. Cosine Bands: an Exercise for PCPBT

    out of 5 stars 

    21 Aug 2008 | | Contributor(s):: Gerhard Klimeck, Dragica Vasileska

    This exercise demonstrates the formation of cosine bands as we increase the number of wells in the n-well structure.

  14. Coulomb Blockade Simulation

    out of 5 stars 

    05 Jul 2006 | | Contributor(s):: Xufeng Wang, Bhaskaran Muralidharan, Gerhard Klimeck

    Simulate Coulomb Blockade through Many-Body Calculations in a single and double quantum dot system

  15. Double Barrier Case

    out of 5 stars 

    30 Jun 2008 | | Contributor(s):: Dragica Vasileska

    This material contains derivation for the transmission coefficient and current calculation in double-barrier structures that are also known as resonant tunneling diodes.

  16. Double-Barrier Case: An Exercise

    out of 5 stars 

    30 Jun 2008 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

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

    out of 5 stars 

    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

  18. Exercise: Brute-force approach applied to harmonic oscillator problem and Coulomb potential in 1D

    out of 5 stars 

    06 Jul 2008 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    These exercises teach the students the brute-force approach for calculating bound states in harmonic and Coulomb potential.Dragica Vasileska lecture notes on Quantum Mechanics (www.eas.asu.edu/~vasilesk)NSF

  19. Exercise: Operator Approach to Harmonic Oscillator Problem

    out of 5 stars 

    06 Jul 2008 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    This exercise teaches the students the operator approach to solving the harmonic oscillator problem.Dragica Vasileska web site: www.eas.asu.edu/~vasileskNSF

  20. Exercise: Resonant Tunneling Diode

    out of 5 stars 

    13 Jul 2011 | | Contributor(s):: Dragica Vasileska, Gerhard Klimeck

    This is an exercise for resonant tunneling diode.