Path integrals - How to integrate over curves. Chris Tisdell UNSW

Loading...

Sign in or sign up now!
Alert icon
Upgrade to the latest Flash Player for improved playback performance. Upgrade now or more info.
9,384
Loading...
Alert icon
Sign in or sign up now!
Alert icon

Uploaded by on May 11, 2009

This lecture introduces the idea of a path integral (scalar line integral). Dr Chris Tisdell defines the integral of a function over a curve in space and discusses the need and applications of the idea. Plenty of examples are supplied and special attention is given to the applications of path integrals to engineering and physics, such as calculating the centre of mass of thin springs.

Category:

Education

Tags:

License:

Standard YouTube License

  • likes, 1 dislikes

Link to this comment:

Share to:
see all

All Comments (19)

Sign In or Sign Up now to post a comment!
  • Well done!

  • I Love The Video This lecture introduces the idea of a path integral (scalar line integral). Dr Chris Tisdell defines the integral of a function over a curve in space and discusses It Can Increase My Knowledge

  • Good, I like that you share this video This lecture introduces the idea of a path integral (scalar line integral). Dr Chris Tisdell defines the integral of a function, I wish success always

  • Nice Video This lecture introduces the idea of a path integral (scalar line integral). Dr Chris Tisdell defines the integral of a function over a curve in space and discusses That You Share , So Very Nice Thanks You

  • I Really Like The Video This lecture introduces the idea of a path integral (scalar line integral). Dr Chris Tisdell defines the integral of a function over a curve in space and discusses the need and application From Your

  • Your Video This lecture introduces the idea of a path integral (scalar line integral). Dr Chris Tisdell defines the integral of a function over a curve in space and discusses the need and applications of the idea Is Very Useful Sharing

  • me too.

  • I'll take note of every important notes he says.

  • Geometrically speaking, c'(t) represents the tangent vector to the curve at c(t). Obviously, ||c'(t)|| represents the magnitude of this vector.

  • c'(t) representa el vector tangente a la curva en el punto c(t). Obviamente, ||c'(t)|| representa la magnitud de este vector.

Loading...

Alert icon
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