one dimensional heat conduction equation derivation | 1D heat conduction equation
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- čas přidán 10. 09. 2024
- one dimensional heat conduction equation derivation | 1D heat conduction equation
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Hello viewers, I am Dr. Amit Mandal and in this video I am explaining a technical topic in a lucid way.
when heat conducts through some body, it follows some well defined mathematical rule. The various parameters which effects the heat transfer rate in conduction are thermal conductivity, density, specific heat and heat generation rate. In case heat is transferring in one direction then it developes a temperature profile with the advance of heat which depends on the parameters I stated in last sentence. One dimensional heat conduction equation depicts the temperature profile with displacement of heat taking in account all the parameters which effects it .This video easily demonstrates the one dimensional heat conduction equation with its derivation.
Im an engineering student in korea.
Your lecture is so helpful and easy to understand. :-) thank you very much!!
Thank you sir... Your lecture is so easy to understand
Sir realy ur chanel is very helpful to understand the complicated concept very easily... 🙏🙏
Simple and easy to understand
Sir how can fouriers law be used in unsteady state diffusion heat equation because fourier law can be applied only in steady state condition
Thank you very much for explaining to me this matter.
God explanation.
👍
it'san awesome lecture,Sir.jajakallah
Woww. Thank you Sir
great sir
11:42 tell me one thing that T1>T2 and Qx -Q(x+dx) should be a positive term !?but u take it Q(x+dx)-Qx =+ve why?
It is negative
Amazing 🔥
Thanks
Thank you Sir
Sir please make 2 and 3 dimensional conduction equation video quickly i have sem exam upcoming 5days..
Derive like same seperately in all three directions and add.
Sir, when ∆x tends to zero, ,why ∆Q/∆x is remaining.
study limits and continuity theory.
the partial derivatives should be normal derivatives no? ie. what are the multiple contributing factors to the differential volume distance (dx) ?
wouldnt dx only depend on the length "x"? ohh... wait. its a variable density?
Here we are deriving for 1 dimension
Hi sir
Can You make a video on
Cooling load Calculation
Chevere crack.
Bore karta hai