“you will quite quickly, or relatively slowly, depending on your material properties average out” LOL I admire your approach professor, you are such an inspiration, thank you for sharing such passion with us
Just a thought!! Harmonic is when there is no accumulation of energy. A harmonic musical is usually melodious and nice to listen to because the energy is dissipated continuously without interfering with the incoming sound and this doesn't create interference or unpredictable peaks in the sound. Hence its more melodious!
Professor MathTheBeautiful, thank you for an awesome Introduction and Analysis to the classical Laplace and Poisson Equations in Partial Differential Equations. This is an error free video/lecture on TH-cam.
Isn't a candle and the heat from a person kind of the same thing? Don't understand why one would be explained with lagrange while the other with poisson. They seem like the same thing to me, an influx in temperature
“you will quite quickly, or relatively slowly, depending on your material properties average out” LOL I admire your approach professor, you are such an inspiration, thank you for sharing such passion with us
People like you inspire me a lot. Never stop teaching professor!
Finally, A video where the real use of Laplace equations is found in a totally realistic way.
What I have learned make so much more sense now! THANK YOU! I am watching this before my final, and I LOVE YOUR VIDEO!
This type of math prof is like Osmium, rare af and precious.
wow.. i love his clarity in visualizing things with MATHS
Just a thought!! Harmonic is when there is no accumulation of energy. A harmonic musical is usually melodious and nice to listen to because the energy is dissipated continuously without interfering with the incoming sound and this doesn't create interference or unpredictable peaks in the sound. Hence its more melodious!
Good contribution. I'm convinced that math and music are intrinsically interconnected.
Professor MathTheBeautiful, thank you for an awesome Introduction and Analysis to the classical Laplace and Poisson Equations in Partial Differential Equations. This is an error free video/lecture on TH-cam.
Wow... What a phenomenon professor!
Great video! I can see you channeling Feynman
Hi Matthew, Thank you for the compliment! -Pavel
Well explained! Thank you!
there's a difference between your core body temperature & that of your extremities like your arm
Thank you very much! Great explanation
6:30 a function is harmonic if the laplacian is zero.
What an explanation! Thank you so much...can you please prescribe some good textbooks for these topics
Perfect
Thank you for the awesome video & nice camera as well
Great class! Thank you very much.
Why is the video wide screen...so much black space
It captures more of the board?
Actually, I liked the wide screen. It shows more of the board
To hide the students.
Isn't a candle and the heat from a person kind of the same thing? Don't understand why one would be explained with lagrange while the other with poisson. They seem like the same thing to me, an influx in temperature
Pause at 02:52 and you will see an angel :)
Hello
"I'm sorry!" hahaha
This is just great. What a great professor!!!
thanks I really enjoyed all the wonderful science analogies to the math equations!
it really does initiate some intuiton about the subject. much appreciated. thank you!
i'm out
Great !
This makes very much sense. Thanks
Hello