
|
|
|
|
|
 |
 |
 |
 |
|
In a stereographic projection it is possible to represent a plane as a
cyclographic trace of a great circle, and a line as a point. Two types of nets
are commonly used for structural or geomechanical studies: the Schmidt
equal area net and the Wulff equal angle net. However, many other types of
stereograms are yet possible as the orthographic net, the Kavraiskii net
(Duncan, 1981), and others where their order is n > 1 (convenient for
discontinuity attitudes of low dip), and which we can reproduce using the
following equation for their relative radius "r{θ(n)}".
--------------------------------------------------------------------------------
r{θ(n)} = [D/2]*[cos θ/2-sin θ/2]/[{cos θ/2+sin θ/2}^n]
--------------------------------------------------------------------------------
where D = diameter of the stereogram, θ = plunge (or dip),
orthographic (O) n=-1, Schmidt (S) n=0, Kavraiskii (K) n = approx.
0.30035, Wulff (W) n=1.
Thus, despite the large variety of choices in stereograms, we resorted to
the Schmidt net and the stereonet, and obtained some clearly interesting
results.
|
|
|
 |
 |
 |
 |
 |
|
|
|
|
|
|
|
|
|
 |