Green's Theorem

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In this video, I present an example of Green's theorem, which is a very neat formula that allows you to calculate line integrals of any 2D vector field by converting it to a regular double integral. I also explain why it intuitively makes sense, by comparing macroscopic rotations with microscopic rotations. Enjoy!

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Im a french student a love watching maths teaching in english.
Thank you for your videos
❤

jessicatambo

I was looking for a way to remember Green’s Theorem. It turns out that “Quixotic Peyams” is a great way to memorize this, Tq!!!

kevinfung

Hi dr Peyam. I followed a freshman course back in '86, (Vector calculus, textbook by Marsden & Tromba) The neat thing was that they had a picture of a golf player walking around the edge of the green, circumventing the hole. That made me remember the theorem and its name until now.

koenth

Is there anything like “Peyam's theorem”?

soumyachandrakar

Awesome videos. Can you make a video about Green functions? Thanks!

simewn

The example of whirlpool makes everything clear.
Thank you sir

RajeshYadav-reig

How does one prove Clairut's Theorem (ie the symmetry of second partial derivatives) using Green's theorem though? Any chance you can do a video on that Dr. Peyam?

ummwho

Happy Belated Thanksgiving and Black Friday Dear Sir.

shubham

but inorder for the integral of the conservative field to be 0 the shape has to be differentiable

tahamahha

Wow, the title of the video is written with Green pen

MicheleCaine

Circulation? that sounds suspiciously like physics

borg

I know x greater than 0 but how x less 1 where is 1 please answer me

mohammadalkhateeb

i Alice to Bob Gauge Holographic Transform
Pardon me...Green's Theorem
…smells
gauge coordinate transformation orbits X*Y*Z(c*t)

……….Bob and Alice sharing a transformed coordinate system with degree_^n = 3 degrees of freedom entangling Choice(n, r), n = 4 and r= 3, P3 permutation group factorial sphere's surface coordinates (X, Y, t) .... 't' is the closed boundary edge speed of light distance converted to surface meters distance bound by quadradic formulae X^2 + Y^2 = -Z^2 solvable equation points ( (X, Y, t) } constrained by zero time mod(Pn) = 0 Schwarzschild solutions -Z^2 = Pn * t^2 surface integral with boundary characteristic Pn point solution set |{ {(X} {Y} { Pn * c * t) }| = 3

abdonecbishop

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