Perturbation Technique for Temperature Distribution Along Fin

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The discussion revolves around modeling temperature distribution along a fin, specifically addressing the challenge posed by a varying heat transfer coefficient (h) near the fin's tip. The original poster seeks advice on whether perturbation techniques can yield an analytical solution under these conditions. Clarification is provided that 'h' refers to the heat transfer coefficient, and the fin in question is an extended surface rather than a biological one. Participants inquire about the specifics of the fin's properties to better understand the problem. The conversation emphasizes the need for effective modeling techniques when faced with non-constant parameters in thermal analysis.
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Hi,

I have been trying to model the temperature distribution along the length of a fin.

With a constant 'h', the analytical solution is easy to get. But in my case, near the tip, the value of h changes significantly.

Is perturbation a good technique to get a analytical solution in such a case ? If not, any other technique is advisable ?

Thanks
 
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What is h in this case? Thickness of the fin? specific heat? Is this a biological fin or a man-made fin?
 
'h' - heat transfer coefficient

By fin, I meant an extended surface.
http://en.wikipedia.org/wiki/Fin_(extended_surface )

Thanks
 
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