Added: 4 years ago
From: MIT
Views: 41,081
Sort by time | Sort by thread (beta)

Link to this comment:

Share to:
see all

All Comments (33)

Sign In or Sign Up now to post a comment!
  • wow so lovely explain

  • I Love The Video Introduction to Fourier Series; Basic Formulas for Period 2 It Can Increase My Knowledge

  • Good, I like that you share this video Basic Formulas for Period 2, I wish success always

  • Nice Video Introduction to Fourier Series; Basic Formulas for Period 2 That You Share , So Very Nice Thanks You

  • I Really Like The Video Introduction to Fourier Series; Basic Formulas for Period From Your

  • Your Video Series; Basic Formulas for Period Is Very Useful Sharing

  • Mattuck is superb!

  • Good stuff, the last example for the square wave fourier should of included a 1/pi in the "b_n" equation

  • I love this guy. And the subject matter. 

  • would have loved to study at MIT

  • I love him. I wish he was my professor. Well, he kind of is, because I guess if I were at MIT, I'd have to do all my interactions with a TA.

  • Comment removed

  • This person is so much similar to Dr. John Nash..

  • Comment removed

  • Comment removed

  • @kaishwaryak they were friends

  • HAHAHA, its so funny how no one gives a care about the professor trying to start lecture. Everyone see him starting to write stuff on the board but no one still gives a shit LoL :). Everybody still talking and laughing. Funniest thing I ever seen in a classroom @ 0:57.. HAHAHA (Poor Guy) he just wanna stuff some good ol' ODE's in their cramped brains.

  • Mattuck is a boss!

  • legend!!

  • Very nice lecture

  • He's the best!

  • I'd expect the Prof. Mattuck's to stress under what conditions, Fourier series exists given f(t) and explain when term-by-term integration is justified and valid. I don't expect it's proved in the class, but should be mentioned.

  • @guancalvin I'd say covering the complete fourier series theory including different conditions etc would take longer than 1 lecture.

  • I hadn't previously seen Prof. Mattuck's proof of the orthogonality of a set of solutions to an O.D.E. The proof is short, simple, and easily extended to solutions of other O.D.E.s.

  • @nemo1620 Basically he took from fourier analysis

  • man ur dumb

  • thanks for your opinion, sorry I can't be as smart as you. it was easier to read about fourier series somewhere else (although the rest of these videos are really helpful). hope you feel good about yourself

  • i agree, examples are always needed

  • you have no friends.

  • I don't think you undrestand that the class is almost completely analytical. Using actual values is REALLY only for calculation & perdiction in the experimental sciences(the application of DE's). Before you apply them to real world situations, however, you must understand analytically, what they are & how they are to be solved.

  • In the actual classes, there is more than just the lectures. This class has 3 lectures and 2 recitations a week; the lectures designed to go over the concepts and all the "abstract" portions of the material, and the recitations are led by a mathematics graduate student and cover the solving of problems.

  • Whats with the mini-gong at the beginning?

Loading...
0 / 00Unsaved Playlist Return to active list
    1. Your queue is empty. Add videos to your queue using this button:
      or sign in to load a different list.
    Loading...Loading...Saving...
    • Clear all videos from this list
    • Learn more