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RADIANT HEATING WITH INFRARED - Watlow

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W/in 2<br />

Radiated<br />

Net<br />

In a typical radiant application, a heater radiates energy to a product. As the<br />

temperature of the product increases, it begins to radiate a significant amount<br />

of energy as well. To determine the net power radiated, the power radiated by<br />

the product must be subtracted from that radiated by the heater. The equation<br />

thus becomes:<br />

Net Watts Radiated = Constant [(Heater Absolute Temperature) 4 - (Product<br />

Area Absolute Temperature) 4 ]<br />

This equation is plotted for various heater and product temperatures in<br />

Figure 7. From the graph it can be seen that the greater the temperature<br />

difference between the heater and the product, the greater the net watts<br />

radiated. When the heater and product temperature are equal, the net watts<br />

radiated is zero.<br />

45.00<br />

40.00<br />

35.00<br />

30.00<br />

25.00<br />

Stefan-Boltzman Equation (Fig. 7)<br />

20.00<br />

1200<br />

15.00<br />

1100<br />

1000<br />

10.00<br />

900<br />

800<br />

5.00<br />

700<br />

600<br />

0.00 500<br />

100 200 300 400 500 600 700 800 900<br />

Average Product Temperature (˚F)<br />

Net watts = 3.4885 x 10 -12 [(T h + 460) 4 - (T p + 460) 4 ]<br />

in 2<br />

T h = Heater Temperature (˚F)<br />

T p = Product Temperature (˚F)<br />

Heater Temperature (˚F)<br />

1400<br />

1300<br />

7

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