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18 Nov 2019
I would really love help with this project!! Thank you so much
An avid reader of Incropera and DeWitt, you propose to use a shape factor to quickly relate surface temperatures to heat flux within the Kapton film. You recognize in your book that case 5 seems the most appropriate for this application. You want to make sure that the wires are spaced far enough apart such that this shape factor is valid, so you quickly code up a 2D steady state finite difference code to check. You assume a thermal conductivity of Kapton to be about 0.46 W/m-K. This particular customer wants the wires to be at 25 C and the surface to be at 20 C. The thickness of the Kapton film is 1 mm, and the diameter of the copper wire is 0.5 mm. Derive the finite difference equations for the 4 cases below: a. Internal node at constant temperature b. Internal node without heat generation c. Boundary nodes at constant temperature (both edges and corners!) d. Adiabatic boundary nodes (both edges and corners!)
I would really love help with this project!! Thank you so much
An avid reader of Incropera and DeWitt, you propose to use a shape factor to quickly relate surface temperatures to heat flux within the Kapton film. You recognize in your book that case 5 seems the most appropriate for this application. You want to make sure that the wires are spaced far enough apart such that this shape factor is valid, so you quickly code up a 2D steady state finite difference code to check. You assume a thermal conductivity of Kapton to be about 0.46 W/m-K. This particular customer wants the wires to be at 25 C and the surface to be at 20 C. The thickness of the Kapton film is 1 mm, and the diameter of the copper wire is 0.5 mm. Derive the finite difference equations for the 4 cases below: a. Internal node at constant temperature b. Internal node without heat generation c. Boundary nodes at constant temperature (both edges and corners!) d. Adiabatic boundary nodes (both edges and corners!)
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