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Prediction of batch heat transfer coefficients for pseudoplastic fluids ...

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40<br />

The s~m<br />

<strong>of</strong> the resistances,£RR' can thus be found by<br />

plotting the values <strong>of</strong> l/U <strong>for</strong> the <strong>heat</strong>ing ru.ns versus 1/NR~/3<br />

and extrapolating the curve to zel;'o .. I:RH is the value <strong>of</strong> the<br />

ordinate vJhen 1/NR~/3<br />

is zero .. i::Rc can be evaluated in a<br />

slifiilar manner by plotting the data <strong>for</strong> the cooling runs.<br />

Once the resist~nces<br />

are evaluated the <strong>batch</strong> <strong>heat</strong> <strong>transfer</strong><br />

<strong>coefficients</strong> may be calculated from equations 2-30 and 2-31.<br />

There are several serious disadvantages using the above<br />

methods <strong>for</strong> calculating the <strong>batch</strong> <strong>heat</strong> <strong>transfer</strong> <strong>coefficients</strong>.<br />

1. The temperature <strong>of</strong> the jacket fluid must be knOl~<br />

accurately. It was found in this work that the<br />

temperature <strong>of</strong> the steam entering the jacket was<br />

o<br />

<strong>of</strong>ten about 108 C and the temperature <strong>of</strong> the<br />

cdndensate was about 90 0 to 95 0 0.. In this case,<br />

l'11hich temperature should be used?<br />

2 •. In the above case part <strong>of</strong> the jacket had a condensing<br />

steam film while part had a water fina.<br />

Is one justified in assuming a condensing steam<br />

film <strong>for</strong> the entire area?<br />

3. The <strong>heat</strong> <strong>transfer</strong> coefficient is a function <strong>of</strong><br />

the Prandtl number, viscosity ratio, and geometrical<br />

factors.<br />

These could produce much scatter on a<br />

Wilson plot if not held constant.<br />

4. The 2/3 power is not necessarily the proper exponent<br />

<strong>for</strong> the Reynolds number.<br />

Pursell (150) re-

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