Thanks for watching - let me know what you think! And don't forget to check out the companion video on thermal resistance by signing up for the Nebula - nebula.tv/videos/the-efficient-engineer-understanding-thermal-resistance.
Finished my masters degree in Chemical Engineering and I still prefer to watch your videos for how useful they are compared to what I've been taught , thank you !
I knew that 2nd derivatives is related to concavity and convexity but I never realised it in physical problems. This gave me satisfaction, thanks for the video.
@@joelevi9823 that's right .... Valleys correspond to concavities. In any case, this is a very clear and educational presentation. Congratulations!!!!!!!
2nd derivative is of course just the rate of change of a rate of change. Physically, the easiest example is the acceleration which is the rate of change of the velocity. Of course velocity is rate of change of position hence acceleration is 2nd derivative of position vs time.
Endless praise for your wonderful videos. Especially how you use this video medium to improve your explanations. I specifically mean how you make animations for the equations. Usually, to explain how the equation was developed would require two blackboard filled with things crossed out and arrows pointing to terms, etc.. But you do a very good job using the medium to cleanly remove terms, make terms glide around or insert them into an equation. Really, you did a stellar job. Congrats.
This is brilliant! I majored in Chemical engineering and heat transfer always mentioned everywhere and anytime. I wish this video exist back when I took Heat Transfer 😅
This video brought back some PTSD from my university days. These problems were always a challenge for me., but you do a good job of explaining what I found to be a complicated topic. Keep up the good work.
i had to stop watching to Comment, you guys really made an amazing Job simplifying such complex topics, in those 20 minutes; it takes many chapter to go through all this, really really good work here .
Amazing videos, really helps me understand the practicality of all the equations I learned in college. Keep making these amazing videos, the visuals you create are the best at helping understand the topics. I recommend if you can explain the design of the machine elements.
You can't imagine how useful this channel for me, thank you for that Can you please make videos about fluid mechanics topics especialy navier stokes equations
Great knowledge as always. I really love it, if you work or study in Building physic will do a lot of 3 basic types of heat transfer like day in and dayout, it's very useful and interesting to learn.
PLEASE UPLOAD MORE ABOUT HEAT TRANSFER. GIVE SPECIFIC FORMULAS FOR REFLECTED, ABSORBED AND TRANSMITTED HEAT ENERGY. NEEDED FOR THESIS. THANKS A LOT. I WILL RECOMMEND YOUR VIDEOS TO MY CLASSMATES.
Wow, this video provided such a remarkable explanation! I truly appreciate the effort and clarity that went into creating it. Thank you so much for sharing this valuable content with us. It's always a pleasure to come across videos that leave a lasting impact. Keep up the fantastic work!🥰
Only one addition. At minute 12:20 you explain thermal diffusivity. You say that heat travels faster thorugh a material with higher diffusivity. However, if i understand correctly, temperature travels faster with higher diffusivity not heat. Besides that, loved the vid!
I have been waiting for his videos for the last couple of months, both on UA-cam and in the nebula. As there was no video, I thought he left streaming or might be ill. But thank god he came back. His content is very insightful 😀 Hoping for consistency in his video streaming.
Condensed matter like solids and liquids only have one specific heat capacity, because their density changes are negligible. When heating a gas, it can expand and do pressure*volume work on its surroundings. Cv assumes that it is rigidly confined to keep a constant volume. Cp assumes it experiences constant pressure, and will do work equal to P*(V2 - V1) on its surroundings, as it heats from T1 to T2. We coin the concept of enthalpy (H) to equal the total destination of heat, when heating at constant pressure. H = deltaU + P*deltaV, where deltaU is the change in internal energy (that which is accounted-for in the molecular level KE values), and P*deltaV is the work it concurrently does on its surroundings. Since dH/dT and dU/dT aren't very temperature sensitive, and are approximately constant, we coin Cp and Cv as the temperature derivative of both of these terms respectively. Such that deltaH = Cp*deltaT, and deltaU = Cv*deltaT. In closed systems, keeping track of stored heat energy through internal energy is the most convenience. In open systems with flow, it is more convenient to use enthalpy.
please make a video on convection and physical significance of dimensionless parameters in convection plzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzz
I would even say that the resonant harmonic oscillations of charged particles within a gradient field that interacts with said charged particles is energy stored within the electromagnetic, dimensionally finite field - kinetic energy, or heat as we like to say. Due to the "bonds" ... which is the relative positive or negative directional attraction of charged particles due to a non-uniform gradient field coupled with attractive and repulsive forces due to the particle's inherent charges, each particle containing a non-uniform gradient field in itself (U = Eds), within a dimensionally finite system - the "energy" or "heat" is being "forced" to move across gradients to dimensionally local finite points of low harmonic oscillations. The question one has to pose is always: how fine do I set my relative scale? The universe is literally an infinite amount of dimensionally finite subsystems; a system is defined as a dimensionally finite region within its dimensions that has the same relative permeability with the ability to store energy within its momentum (dimensionally moved charged particles within a non-uniform gradient field) as well as convert energy by dimensional displacement against a relative positive attraction within a non-uniform gradient field, in physics it is called work. W = Fds.
Bro how u memories this much technical content.... I read but can't understand.... How u wrote this much technical... What are things I need to do to write like u.... Pls give some tips
@@srinivasanv6573 I think a lot about how to explain the world with just electromagnetism - like Nikola Tesla said: "If you want to find the secrets of the Universe, think in terms of energy, frequency and vibration".
@@srinivasanv6573 Currently I am reading Appassionata by Alfred Amenda, a life novel about Ludwig van Beethoven. My best advice is to, no matter what you do, always try to learn something new and stop doing the same things every day. I hope you have a great life and maybe we will meet someday. All the best, cheers!
The change in temperature in time equals to the second derivative with respect to space. We don’t see in this equation the flow on temperature. I l kow that we can mathematically could express the directional derivative.which is the gradient.
Thanks for watching - let me know what you think! And don't forget to check out the companion video on thermal resistance by signing up for the Nebula - nebula.tv/videos/the-efficient-engineer-understanding-thermal-resistance.
rip. i fail in college engineering
you should upload regularly
I have access for CuriosityStream. But cant see your videos there ?
Where have you been for 4 months? We really missed your videos.
00p0p0
Finished my masters degree in Chemical Engineering and I still prefer to watch your videos for how useful they are compared to what I've been taught , thank you !
This channel is literally the 3Blue1Brown of Engineering. You sir, are a legend.
Exactly my thoughts!
I knew that 2nd derivatives is related to concavity and convexity but I never realised it in physical problems. This gave me satisfaction, thanks for the video.
Nice..
but i think it's swapped in the video..
hill=convex, valley=concave
@@joelevi9823 that's right .... Valleys correspond to concavities. In any case, this is a very clear and educational presentation. Congratulations!!!!!!!
@@BorjaVarona_at_YT of course .. this guy videos are amazing
I was about to say that same 👍
2nd derivative is of course just the rate of change of a rate of change. Physically, the easiest example is the acceleration which is the rate of change of the velocity. Of course velocity is rate of change of position hence acceleration is 2nd derivative of position vs time.
I've never seen Fourier's law explained so well. Kudos!!!
Endless praise for your wonderful videos. Especially how you use this video medium to improve your explanations. I specifically mean how you make animations for the equations. Usually, to explain how the equation was developed would require two blackboard filled with things crossed out and arrows pointing to terms, etc.. But you do a very good job using the medium to cleanly remove terms, make terms glide around or insert them into an equation. Really, you did a stellar job. Congrats.
This Channel is literally helping me get through mechanics of materials TY 🙏🏾!
You're channel is a gem in a world of ignorance. Thank you!
This is brilliant! I majored in Chemical engineering and heat transfer always mentioned everywhere and anytime. I wish this video exist back when I took Heat Transfer 😅
Thank you so much Sir...We mechanical engineers owe you a lot! Love from India ❤️
Not only the mechanicals! I'm an aerospace engineering student and I love these videos!
This is so good! You are one of my favorite UA-cam educators. Thanks! Great episode as always.
👍🏻 A valuable contribution to knowledge. Helpful for every student, technician, engineer affected by the topic. Thank you.
This 18.20 minutes video is better than the 2 hours lecture i saw on yt few days ago.
Your channel is amazing, man. I'm studying Engineering and you have been extremely helpful.
Very nice visual introduction to my classes about heat transfer!
I'm developing a soil heat conduction model and this video has finally made the heat eq click in my head. Thanks brother 🙏🙏
The layout of the video is excellent. Before an exam, it is beneficial.
This is great help, the video goes from beginner to pro thru the timeline
One of the best engineering channel
Greatest explanation + visuals I've ever seen. Subscribed immediately
This video brought back some PTSD from my university days. These problems were always a challenge for me., but you do a good job of explaining what I found to be a complicated topic. Keep up the good work.
Please make more videos on Heat and Mass Transfer 🙌🔥
Par for the course, amazing video. I'll be sharing this with my co-workers. Love the depth of the content.
I really love the way you summarize the key points and the animations! Greetings!
We are lucky to access such content for free, thank's master !
3blue1brown has a great video worth checking out about the hat equation and its derivation
Thanks man. Keep up those thermal dynamics stuff up! From a future chem engineer
Awesome Coincidence, i'm studying about Heat.
Thanks 🙏🙇♂️
I came here to learn about options. Thank you! 😊
i had to stop watching to Comment, you guys really made an amazing Job simplifying such complex topics, in those 20 minutes; it takes many chapter to go through all this, really really good work here .
Amazing videos, really helps me understand the practicality of all the equations I learned in college. Keep making these amazing videos, the visuals you create are the best at helping understand the topics. I recommend if you can explain the design of the machine elements.
Where were you when I had to pass my thermo this winter
You can't imagine how useful this channel for me, thank you for that
Can you please make videos about fluid mechanics topics especialy navier stokes equations
Thanks for making this channel ...Its makes everything very simple
Great knowledge as always. I really love it, if you work or study in Building physic will do a lot of 3 basic types of heat transfer like day in and dayout, it's very useful and interesting to learn.
PLEASE UPLOAD MORE ABOUT HEAT TRANSFER. GIVE SPECIFIC FORMULAS FOR REFLECTED, ABSORBED AND TRANSMITTED HEAT ENERGY. NEEDED FOR THESIS. THANKS A LOT. I WILL RECOMMEND YOUR VIDEOS TO MY CLASSMATES.
Wow, this video provided such a remarkable explanation! I truly appreciate the effort and clarity that went into creating it. Thank you so much for sharing this valuable content with us. It's always a pleasure to come across videos that leave a lasting impact. Keep up the fantastic work!🥰
Thank you so much for this top tier quality content!
Very good explained! Nice Video with very good ilustations!
It is very helpful video to me thanks
I'm also in the field of mechanical engineering
This video is simply incredible
what program are you using for this animation and editing?
May you be blessed with good health good man . Thanks for such an amazing video
Damn bro, really just posted this just after my mid-sem thermo exam😢. Great video
Please do video on Fluid Mechanics Concepts.
It’s been a while, but as always great video
Only one addition. At minute 12:20 you explain thermal diffusivity. You say that heat travels faster thorugh a material with higher diffusivity. However, if i understand correctly, temperature travels faster with higher diffusivity not heat.
Besides that, loved the vid!
Man pls continue with this amazing job!!! you should never stop uploading videos for us on youTube. very very helpful ❤
Your videos are so informative and easier to understand.... Please also make videos on power plant engineering like steam turbines and compressors.
Thanks!
SOLID MACHNICS PLAYLIST OR COURSE NEEDED
will you be giving a video more in depth on convection? I only see radiation besides this, these videos help so much!!
Will you cover electrical engineering topics soon?
more videos please! you're a life saver
Just watched a second time, because it's so good! Thank you again for this excellent content.
It feels extremely illegal to get all this knowledge for free.
maybe more video for mechanics of materials ?
You are unique and ideal engineer
You are the god for the poor students who can't join a coaching ,
awesome illustration , keep up
Thank god you are still alive 💐
Which god?
I have been waiting for his videos for the last couple of months, both on UA-cam and in the nebula. As there was no video, I thought he left streaming or might be ill.
But thank god he came back. His content is very insightful 😀
Hoping for consistency in his video streaming.
@@ShainAndrews Allah
@@huzaifaabedeen7119 the terrorist god? lol
Waiting since last 4 month for "Understanding Engineering Drawings..." video. I am on my knees...
And he did deliver
Thanks for your videos, they are very helpful to be honest. Try uploading frequently and also try more diverse topics too, thanks
Impressive presentation, keep posting
can you please make about navier-stokes equations
and thank you for this fatastic video
Loved this one as always
Excellent explanation
This would have have been useful for my thermo exam 3 months ago oh well great video anyway
Powerful content for a goog teaching! Congratulations for your beautiful channel and thank you for these posts 👏🏼👏🏼👏🏼👏🏼👏🏼☺️
Incredible thank u very much ❤❤
So well organized. Thanks for the great video.👁👁
Why do we use Cp instead of Cv in conduction equation?...for gases also Cp is used in standard heat transfer books.
Condensed matter like solids and liquids only have one specific heat capacity, because their density changes are negligible.
When heating a gas, it can expand and do pressure*volume work on its surroundings. Cv assumes that it is rigidly confined to keep a constant volume. Cp assumes it experiences constant pressure, and will do work equal to P*(V2 - V1) on its surroundings, as it heats from T1 to T2.
We coin the concept of enthalpy (H) to equal the total destination of heat, when heating at constant pressure. H = deltaU + P*deltaV, where deltaU is the change in internal energy (that which is accounted-for in the molecular level KE values), and P*deltaV is the work it concurrently does on its surroundings. Since dH/dT and dU/dT aren't very temperature sensitive, and are approximately constant, we coin Cp and Cv as the temperature derivative of both of these terms respectively. Such that deltaH = Cp*deltaT, and deltaU = Cv*deltaT.
In closed systems, keeping track of stored heat energy through internal energy is the most convenience. In open systems with flow, it is more convenient to use enthalpy.
Can you please make more videos on thermodynamics; its kinda difficult to understand plz.
I love you videos ! I'm learning so much from them
Thanks for pretty nice education
Please make similarly great video for convection.
please make a video on convection and physical significance of dimensionless parameters in convection plzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzz
Amazing work! Much appreciated
Another great video.
Hope convection is on the way
These videos are AMAZING
Your videos are really a luxury good for all of us. A huge thank you
incredible video i can understand everything even i not speak English
Your animations are very attractive so what is your software ?
And good luck.
your videos are so helpful, can you post a video for convection?
thank you
Long wait is over 😃
Excellent for interview revision!
This is great! Thank you very much!
Thank you very much😊..،I want a video of thermal conductivity analysis with convection
thanks for posting for free!
sir please make video on convection also
Great video. Thank you
Bro i love you, no way I would have passed my classes sitting in some library reading dusty ass books and riping my hair out
Thank you so much , can you please consider doing thin plate theory ?
Great video... you can make next video on eulerian vs Lagrangian in fluid mechanics
Another superb video! Thank you so much!!
I would even say that the resonant harmonic oscillations of charged particles within a gradient field that interacts with said charged particles is energy stored within the electromagnetic, dimensionally finite field - kinetic energy, or heat as we like to say. Due to the "bonds" ... which is the relative positive or negative directional attraction of charged particles due to a non-uniform gradient field coupled with attractive and repulsive forces due to the particle's inherent charges, each particle containing a non-uniform gradient field in itself (U = Eds), within a dimensionally finite system - the "energy" or "heat" is being "forced" to move across gradients to dimensionally local finite points of low harmonic oscillations. The question one has to pose is always: how fine do I set my relative scale? The universe is literally an infinite amount of dimensionally finite subsystems; a system is defined as a dimensionally finite region within its dimensions that has the same relative permeability with the ability to store energy within its momentum (dimensionally moved charged particles within a non-uniform gradient field) as well as convert energy by dimensional displacement against a relative positive attraction within a non-uniform gradient field, in physics it is called work. W = Fds.
Bro how u memories this much technical content.... I read but can't understand.... How u wrote this much technical... What are things I need to do to write like u.... Pls give some tips
@@srinivasanv6573 I think a lot about how to explain the world with just electromagnetism - like Nikola Tesla said: "If you want to find the secrets of the Universe, think in terms of energy, frequency and vibration".
@@LeRainbow what is routine life bro... How many do u read bro...
@@srinivasanv6573 Currently I am reading Appassionata by Alfred Amenda, a life novel about Ludwig van Beethoven. My best advice is to, no matter what you do, always try to learn something new and stop doing the same things every day. I hope you have a great life and maybe we will meet someday. All the best, cheers!
@@LeRainbow thanks bro for ur kindwords, I have taken ur words seriously here after I try to learn things as well as not afraid to learn
The change in temperature in time equals to the second derivative with respect to space.
We don’t see in this equation the flow on temperature.
I l kow that we can mathematically could express the directional derivative.which is the gradient.
I hope to share with us session about pipe stress analysis.
thank you my friend
Wonderfull UA-cam channel many thanks about this explains