ME564 Lecture 25: Stokes' theorem and conservative vector fields

ME564 Lecture 25
Engineering Mathematics at the University of Washington
Stokes' theorem and conservative vector fields
Notes: faculty.washing...
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faculty.washing...

[@wolfpackhv4285]

Thanks for teaching these stuff
I learn a lot.

[@Eigensteve]

My pleasure!

[@Michallote]

Sir, I can't begin to thank you enough. To make this available for everyone is invaluable and now thanks to the internet, atemporal. Marvelous !!

[@Vicky-pb5hg]

Amazing lecture. Never came across the geometric view of Stokes' theorem where the internal arrows cancel out as discussed here.

[@hilalvenus]

Neither did I.

[@ernestassimutis6239]

awesome content

[@firsfnamelastname8490]

7:31 But here all the boxes have a local curl that is identical, but what if one box does not rotate counter clockwise? All the interior "interfaces" will NOT cancel out! Therefore the Stokes thm is wrong...

[@tymofei8586]

I guess that local `disturbance` will propogate to walls, resulting in weakened or strengthened line integral at boundary. Its easier to think it as a `fluid`.