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Advanced Building Simulation

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ackward. First, the average daily horizontal insolation (H) is read from the weather<br />

station’s monthly records. Second, the extraterrestrial horizontal insolation (H o) is<br />

computed outside the atmosphere. The equation for this value is shown here:<br />

H o�(24/�)* I SC* [cos(L)* cos(�)* sin(SRA)�(��SRA)* sin(L)* sin(�)] (3.15)<br />

where H o is the extraterrestrial horizontal daily insolation; I SC, the solar constant;<br />

SRA, the sunrise angle [��* (sunrise time)/12] measured as compass bearing.<br />

The next step is to derive the monthly K – T value by use of the formula:<br />

K T �<br />

H<br />

H o<br />

Ratio K – H Daily total horizontal insolation at the site<br />

T = =<br />

Ho Daily total extraterrestrial horizontal insolation<br />

1.0<br />

0.9<br />

0.8<br />

0.7<br />

0.6<br />

0.5<br />

0.4<br />

0.3<br />

0.2<br />

0.1<br />

<strong>Simulation</strong> and uncertainty: weather predictions 75<br />

K –<br />

T = 0.7<br />

0<br />

0 0.2 0.4 0.6 0.8 1.0<br />

Fractional of time that total daily radiation < H<br />

(3.16)<br />

The K – T value derived from Equation (3.16) is then used to determine which monthly<br />

K – T-curve to select from the Liu–Jordan graph in Figure 3.8. The K – T-curve defines the<br />

distribution of daily K – T values for all 31 days of a month. The 31 days are evenly distributed<br />

along the horizontal axis (between 0 and 1), and for each day a unique K – T<br />

value is selected. Of course, these days are never entered in a consecutive order; the<br />

0.6<br />

0.5<br />

0.4<br />

Figure 3.8 The generalized K – T curves (from Liu and Jordan 1960).<br />

0.3

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