Quantum Mechanics for Engineers

By Dragica Vasileska1; Gerhard Klimeck2; David K. Ferry1

1. Arizona State University 2. Purdue University

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Abstract

This course will introduce the students to the basic concepts and postulates of quantum mechanics. Examples will include simple systems such as particle in an infinite and finite well, 1D and 2D harmonic oscillator and tunneling. Numerous approximation techniques, such as WKB method, time-dependent and time-independent perturbation theory, variational methods and numerical solution methods of the 1D Schrödinger equation, will be presented.

The importance of quantum-mechanics in todays life is clearly seen from the following text and the presentation:

Topics covered in this course include:

 

 

Sponsored by

NSF

Cite this work

Researchers should cite this work as follows:

  • Dragica Vasileska web site: www.eas.asu.edu (Lecture notes on Quantum Mechanics)
    David K. Ferry, Quantum-Mechanics for Electrical Engineers, 2006, IOP Press

  • Dragica Vasileska, Gerhard Klimeck, David K. Ferry (2008), "Quantum Mechanics for Engineers," https://nanohub.org/resources/4920.

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Lecture Number/Topic Online Lecture Video Lecture Notes Supplemental Material Suggested Exercises
Reading Material: What is Quantum Mechanics? iwhatisquantummechanics.pdf
Towards Quantum Mechanics towardsquantumphysics.pdf
This tutorial gives an overview of the development of science and how quantum-mechanics is starting to get into our every day life. These slides have been adopted from Motti Heiblum original...

Quantum Mechanics: Introductory Concepts
Quantum Mechanics: Postulates
Quantum Mechanics: Wavepackets
Quantum Mechanics: Time Independent Schrodinger Wave Equation
Quantum Mechanics: Tunneling
Quantum Mechanics: Landauer's Formula
Quantum Mechanics: Periodic Potentials and Kronig-Penney Model
Quantum Mechanics: WKB Approximation
Quantum Mechanics: Harmonic Oscillator
Quantum Mechanics: Hydrogen Atom and Electron Spin
Quantum Mechanics: Stationary Perturbation Theory
Quantum Mechanics: Time-Dependent Perturbation Theory