Minimum internally reflected component for vertical windows -- Algorithm
2.42
The minimum internally reflected component Dim will normally be
located near the wall farthest from the window. Hopkinson(1) provides graphs
showing how the ratio of the minimum to the average value of internally
reflected component can be linked to the average reflectance of the room,
. These graphs have been used to
generate a polynomial function.
- Input
- Average IRC

- Area-weighted average reflectance of ceiling, floor and walls, including
windows,

- Area-weighted average reflectance of floor, rf
- Equation
This equation is based on the assumption that the ceiling has a reflectance
of 0.7, and for a range of
from
0.3 to 0.6 and a range of rf from 0.15 to 0.4.
For other values of ceiling reflectance BRE(2) provide a table of conversion
factors to apply to Di :
|
Ceiling reflectance |
Conversion factor |
|
0.4 |
0.7 |
|
0.5 |
0.8 |
|
0.6 |
0.9 |
|
0.7 |
1.0 |
|
0.8 |
1.1 |
- Source
- Sharples(3)
- References
- 1. Hopkinson R G, Petherbridge P and Longmore J Daylighting
(London: Heinemann) (1966)
- 2. Building Research Establishment Estimating daylight in buildings:
Part 2 BRE Digest 310 Building Research Establishment (1986)
- 3. Sharples S, Page J K and Souster C G Modelling the daylight levels
produced in rectangular, side-lit rooms by vertical windows containing clear
or body-tinted glazing Department of Building Science, University of
Sheffield (1981)
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