INTRODUCTION TO COMPUTATIONAL PHYSICS


DateText  SubjectProjectLecture Notes
Jan 5Overview of courseNotes
Jan 71An example numerical problem (1) Radioactive Decay with StyleNotes
Jan 12Testing programs, numerical error
Jan 142.1Developing a realistic model (2) Tour de France
Jan 19**MLK Day**
Jan 212.22 dimensional trajectory (3) In the Navy
Jan 262.3-4Throwing a baseball
Jan 283.1Simple harmonic motion (4) Energy conservation
Feb 23.2Chaos in the driven pendulum
Feb 43.3Chaos: Poincare sections, period doubling
Feb 93.7,A2 Power spectra and FFTs
Feb 114.1Keplerian Orbits (5) Chaos
Feb 16A1Improving numerical methods
Feb 184.3,A3Perihelion of Mercury
Feb 234.43-body problem
Feb 255.1Electric fields, LaPlace's equation (6) Three-body problem
Mar 25.2Poisson's equation
Mar 45.3Numerical integration
Mar 9-11**Spring Break**
Mar 166.1Linear wave equation
Mar 186.2Waves in frequency domain (7) Dispersion
Mar 236.3Realistic waves
Mar 256.4Spectral methods (8) Waves in Fourier space
Mar 307.1,2Random systems, distributions
Apr 17.4,6Random walks and diffusion (9) Supernova neutrino pulse
Apr 68Phase transitions
Apr 8**Easter Break**
Apr 1310.1Time independent Schroedinger equation
Apr 1510.2Eigenvalues and Eigenstates
Apr 2010.4Time dependent Schroedinger equation
Apr 2210.5More spectral methods
Apr 27Final Project Presentations
Apr 28Final Project Presentations