Solid-State Chemistry
MIT 3.091 β Introduction to Solid-State Chemistry
A comprehensive introduction to the principles of chemistry that underpin materials science and engineering. From quantum mechanics and atomic structure through chemical bonding, crystallography, and electronic properties to polymers, diffusion, and reaction kinetics β this course builds the chemical foundation for understanding all classes of materials: metals, semiconductors, ceramics, polymers, and biological materials.
What You'll Learn
Table of Contents
Course Parts
Part 1: Atomic Structure & Quantum Mechanics
Lectures 1-8
Bohr model, atomic spectra, de Broglie wavelength, quantum numbers, electron configuration, photoelectron spectroscopy, and ionization energies.
Part 2: Chemical Bonding
Lectures 9-14
Lewis structures, VSEPR theory, molecular orbital theory, hybridization, intermolecular forces, and phase transitions.
Part 3: Electronic Materials
Lectures 15-17
Band theory of solids, semiconductors, doping, p-n junctions, and metallic bonding.
Part 4: Crystallography
Lectures 18-22
Crystal systems, Bravais lattices, Miller indices, X-ray emission/absorption, and diffraction techniques.
Part 5: Defects & Amorphous Solids
Lectures 23-26
Point defects, line defects, planar defects, glass science, and engineering of amorphous materials.
Part 6: Reaction Kinetics & Solutions
Lectures 27-31
Reaction rates, rate laws, aqueous solutions, acid-base chemistry, and equilibrium.
Part 7: Polymers & Organic Chemistry
Lectures 32-34
Polymer classification, polymerization mechanisms, molecular weight distributions, and organic chemistry fundamentals.
Part 8: Diffusion & Transport
Lectures 35-36
Fick's first and second laws, steady-state and transient diffusion, activation energy, and Arrhenius behavior.
Key Equations Preview
Bohr Energy Levels
$$E_n = -\frac{13.6 \text{ eV}}{n^2}$$
de Broglie Wavelength
$$\lambda = \frac{h}{p} = \frac{h}{mv}$$
Rydberg Formula
$$\frac{1}{\lambda} = R_H \left(\frac{1}{n_1^2} - \frac{1}{n_2^2}\right)$$
Bragg's Law
$$n\lambda = 2d\sin\theta$$
Fick's First Law
$$J = -D\frac{dC}{dx}$$
Arrhenius Equation
$$D = D_0 \exp\left(-\frac{E_a}{k_B T}\right)$$
Prerequisites
This course is designed as an introductory college-level chemistry course. Recommended background includes:
- βHigh school chemistry (atomic structure, periodic table, basic bonding)
- βCalculus (derivatives, integrals, differential equations for later parts)
- βBasic physics (energy, waves, electromagnetic radiation)
Related Courses
Thermodynamics
Phase transitions, free energy, and thermodynamic potentials in materials
Quantum Mechanics
Foundational quantum theory behind atomic structure and bonding
Statistical Mechanics
Statistical thermodynamics and the microscopic basis of material properties
Biochemistry
Molecular interactions, protein chemistry, and biological materials