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- W2073552879 abstract "Closed-form solution of 1-D heat conduction problem for a single straight fin and spine of constant cross-section has been obtained. The local heat transfer coefficient is assumed to vary as a power function of temperature excess. The dependence of the fin parameter N on the dimensionless temperature difference Te at the fin tip for a given exponent n was derived in a form N/N0=Te−μn (where N0 is a well-known N expression for n=0). Coefficient μ was found to be equal to 5/12 according to the exact solution at Te→1 or to 0.4 according to the fitting procedure for the data of the numerical integration. Obtained formula serves as a basis for the derivation of the direct expressions for Te vs N at given n, fin base thermal conductance and augmentation factor presented in the second part of the study." @default.
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- W2073552879 date "2002-04-01" @default.
- W2073552879 modified "2023-09-24" @default.
- W2073552879 title "Analytical solutions of 1-D heat conduction problem for a single fin with temperature dependent heat transfer coefficient – I. Closed-form inverse solution" @default.
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- W2073552879 doi "https://doi.org/10.1016/s0017-9310(01)00284-8" @default.
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