Average Daylight Factor |
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Article 078 Nov. '03 |
The amount of daylight entering and bouncing around a space is broadly a function of the size of each window apperture, the amount of sky visible from each window and the reflectance of internal surfaces. Whilst the inter-relationships between each element is quite complex, it is possible to simplify and formalise them to yield a single room-averaged daylight value. Though not particularly accurate, especially for deep spaces and those closely surrounded by other buildings or vegetation, it does provide a quick and simple guide to the potential for daylighting. |
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| The equation for estimating the average daylight factor is as follows:
Where: W = The area of each window (m²), T = Transmittance of each glazing material (if not known, use 0.8 for clear single glazing or 0.7 for clear double glazing), Ø = Vertical angle of the sky as seen from the centre of each window (see below), M = Maintenance factor based on angle of glazing and the cleanliness of its environment (see below), A = Total internal surface area of the space, including walls, floors, ceilings and windows (m²), R = Area weighted average reflectance of all surfaces making up A, (use 0.1 as reflectance for glass). |
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| Figure 1 - Calculating
the vertical angle of sky visible |
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| Table 1 - Maintenance
factors for various window angles |
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The No-Sky Line |
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| For design purposes, it is possible to re-arrange the above equation to calculate the window area (W) required for a given average daylight factor value: |
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Required Window Area |
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| For design purposes, it is possible to re-arrange the above equation to calculate the window area (W) required for a given average daylight factor value:
Where Tavg, Øavg and Mavg are simply the average window values for T, Ø and M as used in the formula at the top of the page. |
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| Figure 5 - The different
types of point distribution Image created using ECOTECT v5. |
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Related LinksSky Illuminance |
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