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

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1/<br />

<strong>for</strong>:m.ed using:<br />

(a all the paddle data including 241 data points<br />

at twelve different positions; 154 <strong>of</strong> these<br />

points vJere <strong>for</strong> one height ..<br />

(b tHO data points <strong>for</strong> each paddle height.<br />

The i'irst test used all the data available but may have been<br />

biased since 64 percent <strong>of</strong> th.e data was <strong>for</strong> one height value<br />

and some heights were represented by only two data points.<br />

Rence the second set <strong>of</strong> data points was tested using the<br />

same amount <strong>of</strong> data <strong>for</strong> each point.<br />

In the first test (all available data) the Nusselt<br />

. (/) 0.32<br />

number was i'ound to be a i'unctlon <strong>of</strong> HCR HL<br />

where<br />

HCR is the height <strong>of</strong> the center <strong>of</strong> the impeller above the<br />

vessel floor and RL is the liquid height..<br />

In the second<br />

test the Nussel t number ·Has found to be a function <strong>of</strong><br />

(H CH /H L )O.45. ~lliile neither test is entirely satisfactory<br />

because <strong>of</strong> the data limitations, the exponent <strong>of</strong> this impeller<br />

height ratio can be estimated to be somEH-Jhere betl.reen<br />

these two values, or rou&hly 0.4. It is interesting to note<br />

that this effect, not previously studied, is more important<br />

than the Prandtl number or viscosity ratio <strong>for</strong> equal changes<br />

<strong>of</strong> the variables.<br />

CORRELATIONS<br />

The major portion <strong>of</strong> the data collected in tl1.is thesis<br />

(453 data points) 11as used to evaluate the constants <strong>for</strong>

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