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Heat Transfer Coefficient




:Q=h \cdot A \cdot \Delta T
where
Q

h

A

:Δ''T'' = difference in temperature between tubing surface and surrounding area

There are different heat transfer relations for different liquids, flow regimes, and Thermodynamic conditions. A common example pertinent to many of the necessary power plant Efficiency and Thermal Hydraulic calculations is the Dittus-Boelter heat transfer corelation, valid for water in a circular pipe with Reynolds Number s between 100 000 and 120 000 and Prandtl Number s between 0.7 and 120. An example is shown below where it is used to calculate the heat transfer from a tubing wall to water.

:h=
where
Hdb

:k_w = thermal conductivity of water
Nu

Pr

Re

:D_H = hydraulic diameter
:\dot m = Mass Flow Rate
μ

C

A


The heat transfer coefficient has SI units in watts per meter squared-kelvin. Often it can be estimated by dividing the Thermal Conductivity by a length scale. Heat transfer coefficients add inversely, like resistances. It can be thought of as a Thermal Resistance . Shown below is an addition of heat transfer coefficients where one is estimated as a Thermal Conductivity divided by a length scale.

:Q=\left( {1\over} ight) \cdot A \cdot \Delta T
where
Q

h

t

k

A

:\Delta T = difference in temperature between outer wall of tubing and sample water.


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