The next
standard geometrical element is the cone. A
cone describes a conical area in the direction of the cone axis of infinite
extension without specifying the cone height (!). A cone has the
following characteristics:
|
Extension:
infinite along the cone axis |
|
Conical
with cone point P (x,y,z) and cone angle a
|
|
The
direction is given by the cone axis |
A cone is determined by at least six (probing)
points (on the surface of the cone). These points are used to
determine the cone point P(x, y, z), the cone axis vector V(x,
y, z) and the cone angle a.
In practice the diameter (Ø) D is usually used
instead of the radius R. It is twice the value of the radius (D = 2 R).
Tip: A good practical solution is circular probing
of the cone at various heights. Probing along a helical line is not
recommended.
Important: The points used to
calculate the cone must not be on a circular or straight line. |