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Mathematical model of Heat Transfer Coefficient through the annulus gap between concentric pipes filled with fluid:

(1) U = \frac{\lambda}{d_h} \, {\rm Nu}_h

where

\lambda

thermal conductivity of flowing fluid

d_h

annular hydraulic diameter

{\rm Nu}_h

dimensionless Nusselt number (Nu)


The Nusselt number (Nu) correlations are:

Stagnant fluidNatural ConvectionForced Convection
OEIS sequence A282581
McAdams
(2) {\rm Nu}=3.6568
(3) \mbox{Nu}_D=
(4) {\rm Nu}= c \cdot \mbox{Re}_D^p \cdot \mbox{Pr}^{0.4}\cdot \left( \frac{\mu}{\mu_w} \right)^{0.14}


\displaystyle c = \frac{0.03 \, a^{1.86}}{0.063 \, a^3 -0.674 \, a^2 +2.225 \, a - 1.157 }

p = 1.013 \cdot\exp \left[ -0.067 \cdot a \right]

See also


Physics / Thermodynamics / Heat Transfer /  Heat Transfer Coefficient (HTC) / Heat Transfer Coefficient (HTC) @model

Thermal conductivity ] [ Nusselt number (Nu) ]


Reference


J. DIRKER & J. P. MEYER (2005) Convective Heat Transfer Coefficients in Concentric Annuli, Heat Transfer Engineering, 26:2, 38-44, DOI: 10.1080/01457630590897097

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