The Heat Equation: a Python implementation
The Heat Equation: a Python implementation
Jul 15, 2015
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SOLVED:Find the temperature distribution in a rod (Fig. P31.12) with internal heat generation using the finite-element method. Derive the element nodal equations using Fourier heat conduction. qk=-k A (d T)/(∂x) and heat conservation relationships ∑[qk f(x)]=0 where qk= heat flow (W), k= thermal conductivity (W /(m ·^∘ C)) A= cross-sectional area (m^2), and f(x)= heat source (W / cm) . The rod is 50 cm long, the x -coordinate is zero at the left end, and positive to the right. The rod is also li
SOLVED:Find the temperature distribution in a rod (Fig. P31.12) …
May 12, 2020
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