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4 °C - the National Sea Grant Library

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technique would reduce <strong>the</strong> potential for recontamination of product after steaming<br />

by decreasing <strong>the</strong> time that meat is exposed to <strong>the</strong> plant environment (i.e., air).<br />

Special crab meat was chosen for <strong>the</strong> purpose of this comparative study.<br />

Cooling rate profiles of crab meat were obtained for air-cool and hot-fill process<br />

techniques, respectively, according to procedures described in Part II. Due to <strong>the</strong><br />

difficulty in handling crab meat at high temperatures, no samples were packed by hand<br />

with temperatures exceeding 65.5<strong>°C</strong>.<br />

Model simulations<br />

In order to simulate temperatures greater than 65.5<strong>°C</strong> , a ma<strong>the</strong>matical<br />

spreadsheet (Quattro Pro for Windows, Version 5.0, Borland International) and<br />

model generator (MathCAD 2.0, Addison-Wesley) were used to curve fit cooling data<br />

and extrapolate initial meat temperatures outside <strong>the</strong> experimental range obtained at<br />

<strong>the</strong> processing plant. By generating models for <strong>the</strong>se cooling rates a better<br />

understanding of how to improve <strong>the</strong> atmospheric steam process could be obtained.<br />

Models were developed using <strong>the</strong> following exponential equation:<br />

T t = T sur+ T 0 * e -(K*t) (1)<br />

T t is <strong>the</strong> meat temperature at any time, t. T sur is <strong>the</strong> surrounding temperature. T o is <strong>the</strong><br />

initial temperature minus <strong>the</strong> surrounding temperature. K is <strong>the</strong> rate constant and t is<br />

time. This model clearly shows that <strong>the</strong> temperature at any time t is dependent not<br />

only on <strong>the</strong> surrounding temperature but also on <strong>the</strong> initial meat temperature.<br />

The constant K which determines exactly how fast <strong>the</strong> meat will cool can be<br />

calculated with <strong>the</strong> following equation:<br />

ln(T t - T sur)<br />

T 0<br />

t<br />

= K (2)<br />

It can be seen from equation (2), that if time remains constant and <strong>the</strong><br />

surrounding temperature is constant <strong>the</strong>n crab meat with <strong>the</strong> higher initial temperature<br />

will have a faster cooling rate. This translates simply into <strong>the</strong> fact that <strong>the</strong> hotter a<br />

body is <strong>the</strong> faster that it cools. Knowing this, <strong>the</strong> question now becomes at what initial<br />

meat temperature does this make a significant difference in <strong>the</strong> cooling time? Since<br />

only a small difference in cooling time was actually observed between air-cool and<br />

hot-fill packing of meat, it was fur<strong>the</strong>r hypo<strong>the</strong>sized that <strong>the</strong>re must be an optimum<br />

temperature in which to pack crab meat to obtain <strong>the</strong> maximum cooling rate and

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