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Figure 3.13<br />

Black body radiation [1]<br />

Equation 3.58 can also be written as<br />

where cs = 5.77 W/(m 2 <strong>•</strong> K 4 )<br />

(3.59)<br />

The dependence of the black body radiation on the direction (Figure 3.14) [1] is given<br />

by the cosine law of Lambert<br />

The radiation properties of technical surfaces are defined as (Figure 3.15) [I]:<br />

Reflectivity<br />

Absorptivity<br />

Transmissivity<br />

The sum of these fractions must be unity, or<br />

p + a+8 =1<br />

The transmissivity 8 of opaque solids is zero so that<br />

p + a= 1<br />

The reflectivity of gases p is zero and for those gases which emit and absorb radiation<br />

a+8=l<br />

Figure 3.14<br />

Lambert's law[1]<br />

Figure 3.15<br />

Properties of radiation<br />

(3.60)<br />

(3.61)<br />

(3.62)<br />

(3.63)<br />

Real bodies emit only a fraction of the radiant energy that is emitted by a black body at<br />

the same temperature. This ratio is defined as the emissivity e of the body,<br />

(3.64)

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