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Describe the considerations about a) flow behavior and b) temperature gradient that need to be taken into account for a bank
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Tube banks are employed in a wide range of heat exchangers. The average heat flux( q̇ ) is expressed as a linear function of the mean temperature difference between the bulk of the fluid in the tube bank and the wall, according to a rate equation

                                                                                 eqn309.gif

where (q̇) is the rate of heat transfer, Q̇ is an overall heat transfer coefficient, and ΔTM is some representative temperature difference between the tube wall and the bulk of the fluid. A is the total heat transfer area, which for plain tubes is given by

                                                                                          A NDL

where N is the number of tubes of outer diameter D and length L. The overall heat transfer coefficient, eqn312.gif is non dimensionalised in terms of an average Nusselt Number, Nu Ll , according to

                                                                                                 eqn314.gifwhere \lambda is the fluid thermal conductivity

The choice of reference temperature is a matter for concern since in most situations, the engineer must use a mean value for thermal design/analysis. For constant Tw the appropriate temperature in the log-mean temperature difference,

\DeltaTm=\DeltaTlm=(\DeltaTout-\DeltaTin)/(ln(\DeltaTin/\DeltaTout))

eqn333.gif

where ΔTin = Tin – Tw and ΔTout = Tout − Tw are the differences between the fluid and wall temperatures at the inlet and outlet, respectively (see also Mean Temperature Difference.) The reference temperature, TM, for ennumerating property values should be Tw + ΔTLM. For constant My the arithmetic-mean temperature should be used.

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