Partial Differential Equations - III. Boundary Value Problems

I show how separation of variables can be used to solve boundary value problems, using an example of the temperature in a metal place (the steady state heat equation, aka the Laplace equation).
Created for PHYS 204 (undergraduate math methods) at the University of Arizona, Spring 2020.

[@tintinqnguyen3870]

Thank you for a clear and concise video! It's a privilege to take your class in person!!

[@pykeselslayer]

Thanks for this video, the concept is so damn interesting!

[@dete9191]

This helped so much! Thank you

[@the1111code]

Great video! Thank you sir.

[@suhailmir2233]

appreciate you

[@kelvinadungosi1579]

Thanks for the videos. Have you done a video on cannonical forms?

[@arisoda]

this dude looks like marty macfly

[@andrewpappas7198]

Well done!

[@user-nu5zu3oy1k]

Very great. Thank you ....

[@aremijfaye5160]

If f(x,y)=x*y=constant where f function x,y but constant, what is df/dx? (df/dx is partial derivative). Is df/dx=0 or df/dx=y?

[@edudaryl]

kindly post the link about solving Cn. Thanks!

[@AliJoohy]

Nice lecture. Can I have your contact?

[@wout810]

Thanks gordon ramsay