/usr/share/radiance/fprism.cal is in radiance-materials 4R1+20120125-1.
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1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 | { New functions for calculating light transmission through prisms.
R. Compagnon and F. Di Pasquale (Spring 1992)
LESO-PB
EPFL
CH-1015 LAUSANNE
G. Ward modified for new fprism.c 6/30/93
}
{ function fprism(A1..A10) performs the calculations
A1: length a of the prism panel
A2: length b "
A3: length c "
A4: length d "
A5: indice of refraction of the prism material
A6: fraction of the incident ray under which the ray propagation inside
the prism is aborted (0<A6<1)
A7: indicates which face of the prism is covered by a metallic layer
1: face beta
2: face gamma
4: no face
A8: reflection factor of the metallic layer (0<=A8<=1)
A9: angle tolerance (in radians) for combining rays travelling nearly
in the same direction
A10: angle tolerance (in radians) for assuming that a ray is directed
toward a source
function fprism_val(a,b,c,d) is used to pick the necessary output values
calculated by fprism
a: selector for choosing which value we ask for:
0: X direction of the ray
1: Y "
2: Z "
3: transmission or reflection factor of the ray
b: selector for choosing which kind of ray we ask for:
-1: a reflected ray is expected
0: any ray (reflected or transmitted) is expected
1: a transmitted ray is expected
c: rank of the expected ray (1<=c)
}
tau1 = fprism_val(3,1,1);
dx1 = fprism_val(0,1,1);
dy1 = fprism_val(1,1,1);
dz1 = fprism_val(2,1,1);
tau2 = fprism_val(3,1,2);
dx2 = fprism_val(0,1,2);
dy2 = fprism_val(1,1,2);
dz2 = fprism_val(2,1,2);
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