Schedule

This schedule is tentative. We will deviate from it as necessary as the course proceeds…

DateTopic
Monday, January 10, 20221.1-1.6 Review of introductory mechanics; notation
Wednesday, January 12, 20221.7 Polar and cylindrical coordinates
Friday, January 14, 20222.1-2.3 Linear air resistance
Monday, January 17, 2022No class
Wednesday, January 19, 20222.4-2.7 Quadratic air resistance; complex exponentials
Friday, January 21, 20223.1-3.3 Momentum and center of mass
Monday, January 24, 20223.4-3.5 Angular momentum
Wednesday, January 26, 20224.1-4.3 Kinetic and potential energy
Friday, January 28, 20224.4-4.5 Conservative fields
Monday, January 31, 20224.6-4.7 One-dimensional motion
Wednesday, February 2, 20224.8 Spherical coordinates; central-force motion
Friday, February 4, 20224.9-4.10 Interaction energy
Monday, February 7, 202215.1-15.5 Relativity
Wednesday, February 9, 202215.6-15.8 Lorentz transformation; four-vectors
Friday, February 11, 202215.9-15.10 Invariant scalar product; light cone
Monday, February 14, 202215.11-15.13 Doppler effect; energy/momentum four-vector
Wednesday, February 16, 202215.14-15.16 Relativistic collisions and forces
Friday, February 18, 20225.1-5.3 Harmonic motion
Monday, February 21, 20225.4-5.6 Damped and driven oscillations
Wednesday, February 23, 2022Exam 1
Friday, February 25, 20225.7-5.8 Fourier series
Monday, February 28, 2022No class
Wednesday, March 2, 2022No class
Friday, March 4, 2022No class
Monday, March 7, 20226.1-6.4 Calculus of variations
Wednesday, March 9, 20227.1-7.4 Lagrange’s equations
Friday, March 11, 20227.5-7.7 Problems in Lagrangian mechanics
Monday, March 14, 20227.9 Electromagnetic Lagrangian
Wednesday, March 16, 20227.10 Lagrange multipliers; constraint forces
Friday, March 18, 20228.1-8.4 Central-force motion
Monday, March 21, 20228.5-8.8 Orbits
Wednesday, March 23, 20229.1-9.2 Noninertial reference frames; tides
Friday, March 25, 20229.3-9.8 Centrifugal and Coriolis forces
Monday, March 28, 20229.9-9.10 Foucault pendulum
Wednesday, March 30, 202210.1-10.3 Inertia tensor
Friday, April 1, 202210.4-10.6 Principal axes
Monday, April 4, 2022Exam 2
Wednesday, April 6, 202210.7-10.8 Euler’s equations
Friday, April 8, 202210.9-10.10 Euler angles; motion of a spinning top
Monday, April 11, 202211.1-11.3 Coupled oscillations
Wednesday, April 13, 202211.4-11.6 Double and triple pendulums
Friday, April 15, 2022No class
Monday, April 18, 202211.7 Normal coordinates
Wednesday, April 20, 202213.1-13.5 Hamiltonian mechanics
Friday, April 22, 202213.6-13.7 Phase space and Liouville’s theorem