In case it is helpful, here are all my calculus videos in a single playlist ruclips.net/p/PLxdnSsBqCrrGHwNWnP5XVhytcGL9ExuPE. You can support this channel via Patreon at www.patreon.com/christopherwlum or by clicking on the 'Thanks' button underneath the video. Please let me know what you think in the comments. Thanks for watching!
AE 501, I forgot to send a comment on this video when I originally watched it, so I making one now. But this really helped with the homework, thank you!
AE501: That was a great review. Where did we intro potential functions? It and the curl concept were sources of confusion in aerodynamics so re-learning these fundamental concepts before more advance coursework is welcomed.
This is why engineering mathematics in universities should be teach by engineers or applied mathematicians. Sometimes some universities allowing pure mathematicians to teach math to engineers and we all know the results. Pure mathematics a bit boring for engineers .We need more intuition rather than rigor. Dear Cristopher your tutorials are brilliant. Ur approach is real engineering approach. Thanks god that we have such professors like u . God bless you dear professor
AE: 501B - Johnny Riggi. never went through the way these operators are related to each other in undergrad. This video was a great intro on the subject!
[A E 501 student] Hi Professor Lum, at the time stamp 4:51, should the expression of the attractive force vector p bar have a overall negative sign, otherwise it looks like a repelling force. Well, the missing negative sign won't matter to the equation del^2 f = 0 because of the zero on its right hand side. Thank you! - CW
[AE501] Is it correct to think of the divergence operator an extension of the dot product and the curl operator as an extension of the cross product? if so, within this framework, what is the gradient analogous to?
In case it is helpful, here are all my calculus videos in a single playlist ruclips.net/p/PLxdnSsBqCrrGHwNWnP5XVhytcGL9ExuPE. You can support this channel via Patreon at www.patreon.com/christopherwlum or by clicking on the 'Thanks' button underneath the video. Please let me know what you think in the comments. Thanks for watching!
AE 501, I forgot to send a comment on this video when I originally watched it, so I making one now. But this really helped with the homework, thank you!
AE501: Great refresher and discussion on the notations for the laplace operator and divergence
AE501: It was nice to come back to this lecture video after the Potential Functions video. Definitely helped connect the dots!
Glad to hear the connection made sense!
Amazing! I love vector calculus and you're a great teacher.
Thanks for the kind words and thanks for watching. I hope to hear from you again at a future video!
AE 501: great video very helpful.
AE501: The notes example for fluid on a wavy wall was interesting!! -Maggie Shelton
AE501: That was a great review. Where did we intro potential functions? It and the curl concept were sources of confusion in aerodynamics so re-learning these fundamental concepts before more advance coursework is welcomed.
This is why engineering mathematics in universities should be teach by engineers or applied mathematicians. Sometimes some universities allowing pure mathematicians to teach math to engineers and we all know the results. Pure mathematics a bit boring for engineers .We need more intuition rather than rigor. Dear Cristopher your tutorials are brilliant. Ur approach is real engineering approach. Thanks god that we have such professors like u . God bless you dear professor
Thanks for the kind words. Please feel free to check out some of the other videos and let me know what you think, thanks for watching!
AE: 501B - Johnny Riggi. never went through the way these operators are related to each other in undergrad. This video was a great intro on the subject!
Glad the connections between these operators clicked for you!
AE 501: Bryce Foland
AE501, Cody Smith.
[A E 501 student] watched - CW
[A E 501 student] Hi Professor Lum, at the time stamp 4:51, should the expression of the attractive force vector p bar have a overall negative sign, otherwise it looks like a repelling force. Well, the missing negative sign won't matter to the equation del^2 f = 0 because of the zero on its right hand side. Thank you! - CW
I need lecture of curvilinear coordinate system😊
AE501 -Malachi Morris
Saved my ass
[AE501] Is it correct to think of the divergence operator an extension of the dot product and the curl operator as an extension of the cross product? if so, within this framework, what is the gradient analogous to?
I'm not sure that is a safe assumption but we can chat at office hours more of you'd like
Professor! Can u get me the link of dc motor modelling using control theory if you have. I am unable to find it in playlists.
write ee381 metu, lecture 9-10 if I remember correctly
@@miko_52niko6 Thank you…