Nusselt number for steady periodically developed heat transfer in micro- and mini-channels with arrays of offset strip fins subject to a uniform heat flux

•The available Nusselt number correlations exhibit discrepancies of 40% to 90%.•New Nusselt number correlations for air and water predict our 2282 simulations with 4% accuracy.•The Nusselt number increases linearly with the Reynolds number due to strong flow inertia.•The spatial independence of the...

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Published inInternational journal of heat and mass transfer Vol. 195; p. 123145
Main Authors Vangeffelen, A., Buckinx, G., De Servi, C., Vetrano, M.R., Baelmans, M.
Format Journal Article
LanguageEnglish
Published Elsevier Ltd 01.10.2022
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Abstract •The available Nusselt number correlations exhibit discrepancies of 40% to 90%.•New Nusselt number correlations for air and water predict our 2282 simulations with 4% accuracy.•The Nusselt number increases linearly with the Reynolds number due to strong flow inertia.•The spatial independence of the adopted Nusselt number is contrasted with the Nusselt numbers from the literature. In this work, the Nusselt number is examined for periodically developed heat transfer in micro- and mini-channels with arrays of offset strip fins, subject to a constant heat flux. The Nusselt number is defined on the basis of a heat transfer coefficient which represents the spatially constant macro-scale temperature difference between the fluid and solid during conjugate heat transfer. Its values are determined numerically on a single unit cell of the array for Reynolds numbers between 1 and 600 and fin height-to-length ratios below 1. Two combinations of the Prandtl number and the thermal conductivity ratio are selected, corresponding to air and water. It is shown that the Nusselt number correlations from the literature mainly apply to air in the transitional flow regime in larger conventional channels if the wall temperature remains uniform. As a result, they do not correctly capture the observed trends for the Nusselt number in micro- and mini-channels subject to a constant heat flux. Therefore, new Nusselt number correlations, obtained through a least-squares fitting of 2282 numerical simulations, are presented for air and water. The suitability of these correlations is assessed via the Bayesian approach for parameter estimation and model validation. The correlations respect the observed asymptotic trends and limits of the Nusselt number for all the geometrical parameters of the offset strip fins. In addition, they predict a linear dependence of the Nusselt number on the Reynolds number, in good agreement with the data from this work. Nevertheless, a detailed analysis reveals a more complex scaling of the Nusselt number with the Reynolds number, closely related to the underlying flow regimes, particularly the weak and strong inertia regimes. Finally, through 62 additional simulations, the influence of the material properties on the Nusselt number is illustrated and compared to the available literature.
AbstractList •The available Nusselt number correlations exhibit discrepancies of 40% to 90%.•New Nusselt number correlations for air and water predict our 2282 simulations with 4% accuracy.•The Nusselt number increases linearly with the Reynolds number due to strong flow inertia.•The spatial independence of the adopted Nusselt number is contrasted with the Nusselt numbers from the literature. In this work, the Nusselt number is examined for periodically developed heat transfer in micro- and mini-channels with arrays of offset strip fins, subject to a constant heat flux. The Nusselt number is defined on the basis of a heat transfer coefficient which represents the spatially constant macro-scale temperature difference between the fluid and solid during conjugate heat transfer. Its values are determined numerically on a single unit cell of the array for Reynolds numbers between 1 and 600 and fin height-to-length ratios below 1. Two combinations of the Prandtl number and the thermal conductivity ratio are selected, corresponding to air and water. It is shown that the Nusselt number correlations from the literature mainly apply to air in the transitional flow regime in larger conventional channels if the wall temperature remains uniform. As a result, they do not correctly capture the observed trends for the Nusselt number in micro- and mini-channels subject to a constant heat flux. Therefore, new Nusselt number correlations, obtained through a least-squares fitting of 2282 numerical simulations, are presented for air and water. The suitability of these correlations is assessed via the Bayesian approach for parameter estimation and model validation. The correlations respect the observed asymptotic trends and limits of the Nusselt number for all the geometrical parameters of the offset strip fins. In addition, they predict a linear dependence of the Nusselt number on the Reynolds number, in good agreement with the data from this work. Nevertheless, a detailed analysis reveals a more complex scaling of the Nusselt number with the Reynolds number, closely related to the underlying flow regimes, particularly the weak and strong inertia regimes. Finally, through 62 additional simulations, the influence of the material properties on the Nusselt number is illustrated and compared to the available literature.
ArticleNumber 123145
Author Vetrano, M.R.
Vangeffelen, A.
Baelmans, M.
Buckinx, G.
De Servi, C.
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  organization: Department of Mechanical Engineering, KU Leuven, Celestijnenlaan 300A, Leuven 3001, Belgium
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Keywords Correlation
Unit cell
Nusselt number
Periodically developed heat transfer
Bayesian inference
Offset strip fin
Language English
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Snippet •The available Nusselt number correlations exhibit discrepancies of 40% to 90%.•New Nusselt number correlations for air and water predict our 2282 simulations...
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StartPage 123145
SubjectTerms Bayesian inference
Correlation
Nusselt number
Offset strip fin
Periodically developed heat transfer
Unit cell
Title Nusselt number for steady periodically developed heat transfer in micro- and mini-channels with arrays of offset strip fins subject to a uniform heat flux
URI https://dx.doi.org/10.1016/j.ijheatmasstransfer.2022.123145
Volume 195
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