Fluid Acceleration and Material Derivative Animation #1

[@kamalkhalil118]

This is the best explanation of the "Acceleration and Material Derivative" phenomenon that one can find ever! Thank you very much!

[@NiLTime]

Thank you for your reply... wlc btw ^^

[@kamalkhalil118]

@@NiLTime My pleasure ^^

[@joyia.1]

Nailed it. I am saving this video's link so I can share it with my juniors.

[@is-ig4zh]

Oh, my goodness! This video is gem!

[@sharemarketkoninja6929]

KZbin's videos are better than our campus lecturers explanation.

[@verygood6625]

This is the ultimate and simple and clear explanation of the material derivative. There can never be a better video than this on this topic

[@ParamJivrajaniphb]

great animation and video

[@mechadana88]

should've seen this during undergrad lol. thanks for the animation!

[@NiLTime]

Any time! ;)

[@三民東大物理]

It is so interesting that the material derivative is a Lagrangian concept but is represented by Eulerian context. Does this mean the material derivative is a "field quantity"?

[@amrithmadhu1523]

Yes material derivative is indeed a field quantity .

[@hakeemnaa]

thank you great animation why you dont have more views

[@pramodkollabathula]

Great Explanation 👍

[@NiLTime]

Thanks man ^^

[@VandanaSaraogi]

best video

[@saihamtubash9238]

legit ****ing best

[@antoine1407]

So it means that from a Lagrangian point of view those two terms are non zero?

[@arturoquintanar4078]

I think the AI lady Made a mistake at the end of the video. The lagrangian derivative following the fluid parcel Is not Zero because the advective term Is not Zero along the x axis. The video Is quite good, though

[@PersonNone-d3y]

👍👍👍👍👍👍👍👍👍👍👍👍👍

[@sophia2928]

Thank you!

[@NiLTime]

wlc ^^

[@kamui817]

MANGEKYO SHARINGAN

[@specter1001]

i love you

[@NiLTime]

thanks and same to you ^^

[@p.krishna5956]

why do you have Itachi Uchiha as you pfp when you are uploading educational content lol 😂😂