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PHYS 201 - Fundamentals of Physics II

Lecture 16 - Ray or Geometrical Optics I. Geometric optics is discussed as an approximation to wave theory when the wavelength is very small compared to other lengths in the problem (such as the size of openings). Many results of geometric optics involving reflection, refraction (mirrors and lenses) are derived in a unified way using Fermat's Principle of Least Time. (from oyc.yale.edu)

Lecture 16 - Ray or Geometrical Optics I

Time Lecture Chapters
[00:00:00] 1. Light as an Electromagnetic Phenomenon
[00:07:18] 2. Review of Geometrical (Classical) Optics
[00:21:50] 3. Fermat's Principle of Least Time and Its Corollaries

References
PHYS 201: Lecture 16 - Ray or Geometrical Optics I
Instructor: Professor Ramamurti Shankar. Resources: Geometrical Optics Notes [pdf]. Problem Set 8 and Solutions [pdf]. Transcript [html]. Audio [mp3]. Download Video [mov].

Go to the Course Home or watch other lectures:

Lecture 01 - Electrostatics
Lecture 02 - Electric Fields
Lecture 03 - Gauss's Law I
Lecture 04 - Gauss's Law and Application to Conductors and Insulators
Lecture 05 - The Electric Potential and Conservation of Energy
Lecture 06 - Capacitors
Lecture 07 - Resistance
Lecture 08 - Circuits and Magnetism I
Lecture 09 - Magnetism II
Lecture 10 - Ampere's Law
Lecture 11 - Lenz's and Faraday's Laws
Lecture 12 - LCR Circuits - DC Voltage
Lecture 13 - LCR Circuits - AC Voltage
Lecture 14 - Maxwell's Equations and Electromagnetic Waves I
Lecture 15 - Maxwell's Equations and Electromagnetic Waves II
Lecture 16 - Ray or Geometrical Optics I
Lecture 17 - Ray or Geometrical Optics II
Lecture 18 - Wave Theory of Light
Lecture 19 - Quantum Mechanics I: Key experiments and wave-particle duality
Lecture 20 - Quantum Mechanics II
Lecture 21 - Quantum Mechanics III
Lecture 22 - Quantum Mechanics IV: Measurement theory, states of definite energy
Lecture 23 - Quantum Mechanics V: Particle in a box
Lecture 24 - Quantum Mechanics VI: Time-dependent Schrodinger Equation
Lecture 25 - Quantum Mechanics VII: Summary of postulates and special topics