Electronic, Optical, and Magnetic Properties of Materials
Offered By: Massachusetts Institute of Technology via edX
Course Description
Overview
This course from MIT’s Department of Materials Science and Engineering introduces the fundamental principles of quantum mechanics, solid state physics, and electricity and magnetism. We use these principles to describe the origins of the electronic, optical, and magnetic properties of materials, and we discuss how these properties can be engineered to suit particular applications, including diodes, optical fibers, LEDs, and solar cells.
In this course, you will find out how the speed of sound is connected to the electronic band gap, what the difference is between a metal and a semiconductor, and how many magnetic domains fit in a nanoparticle. You will explore a wide range of topics in the domains of materials engineering, quantum mechanics, solid state physics that are essential for any engineer or scientist who wants to gain a fuller understanding of the principles underlying modern electronics.
Syllabus
Part 1: Lattice Vibrations
- Hamiltonian Mechanics
- Vibrations in Crystals–Phonons
- Elastic Bandgap
Part 2: Quantum Mechanics
- Schrödinger’s Equation
- 1-Dimensional Problems
- Measurements—The Ehrenfest Theorem
- Three Dimensions—Hydrogen Atom
Part 3: Electronic Band Structures
- Periodic Potential
- Central Equation
- Understanding Band Diagrams
- Engineering conductivity in Semiconductors
Part 4: Solid-State Devices
- PN Junctions
- Solar Cells
- LEDs
Part 5: Optical Properties
- Wave Equation
- E/M Waves at Interfaces
- Photonic Crystals
Part 6: Introduction to Magnetism
- Classification of Magnets
- Hysteresis in Ferromagnetic Materials
- Magnetic Domains
Taught by
Polina Anikeeva
Tags
Related Courses
Quantum Mechanics and Quantum ComputationedX Introduction to Astronomy
Duke University via Coursera Exploring Quantum Physics
University of Maryland, College Park via Coursera La visione del mondo della Relatività e della Meccanica Quantistica
Sapienza University of Rome via Coursera Classical Mechanics
Massachusetts Institute of Technology via edX