Full text: XVIIIth Congress (Part B5)

bundle triangulation 
23 um and an object 
- and y-direction and 
The results show a 
directions and the z- 
caused by the very 
e sidewalls of the 
accuracy is ten times 
sy of the online CCD 
odak DCS 460 is also 
n of the system which 
every twelve month. 
ystem, the reference 
sasured automatically 
camera images with 
sssing. The positions 
, can be calculated 
imaging optics. This 
the basis for the later 
jn of the shape in a 
xterior orientation of 
| with high precision. 
rence marks on the 
isured in each image. 
portunity to test the 
calibrations. In the 
'arks are measured in 
o the calibration are 
the user can decide 
ary or not. Calibration 
ompletly | automatical 
e the measuring and 
ration are short it is 
calibration at least 
CEDURE 
ed by methods from 
sing which were used 
tes of the bend points 
ese threedimensional 
comparison using a 
ribed in several ways. 
y in CAD systems a 
e. The tube can be 
with the theoretical 
ction of two following 
and endpoints of the 
he polygon now the 
be calculated. This 
ice of two following 
petween two following 
angle calculated from 
1e calculation of real 
| between theoretical 
ith tube diameter and 
ina 1996 
bending radius. Since all the necessary bending elements 
can be calculated from the theoretical bend points, the 
following description of the measuring principle is 
reduced on the evaluation of theoretical bendpoints in 
image and object space. 
The measurement of a tube is performed in several 
steps. First images of a tube from all cameras are frozen 
in the computer. Then the contour of the tube is detected 
automatically and measured precisely by contourline 
reducing the contour to the centerline in every image. 
Straight elements and curves are then extracted from the 
measured tube contour. The intersection of straight 
elements deliveres the position of the theoretical bend 
points in the images (Figure 3). If a bend point can be 
detected in at least two images, the 3-dimensional 
theoretical bend points in object space can be calculated 
by intersecting the imaging rays. 
Fig. 3: Digital image with bend points 
4.2 Optical gauge 
In this mode of operation the theoretical bending 
elements of a tube are measured and afterwords 
compared to the data of a reference tube. Additionally the 
coordinates of the bend points can be exported in a CAD 
readable format like VDA-FS. In a menu the user can 
adjust import parameters of the tube like approximate 
diameter or adapter length. When starting the 
measurement, the user is prompted to choose the 
reference tube from the data base, to put the tube into 
the measuring cell and to start the measurement. In 
order to control a correct position of the tube in the 
measuring cell the images of the different cameras can 
be viewed on the video monitor. After the automatic 
measurement of the tube a table shows which parts of 
tube could be measured correct and complete. By 
repositioning of the tube in the cell and a following 
repeated measurement even difficult or large tubes can 
be measured completely. 
For the measurement of unknown tubes two different 
ways can be selected. First, the CAD data of a similiar 
tube exists in the database. This is often the case when 
for example tubes which are bend from CAD data are 
adjusted manually in the production process. In this case 
the measurement runs automatically and similiar to the 
  
57 
optical gauge. Results of the measurement are then 
imported to the database as mastertube data. 
Second, if no information about shape and geometry of 
the tube exists, the measured points have to be 
confirmed by the user to ensure a complete 
measurement and a correct sorting of the bend points. 
For each type of tube to be compared in the optical 
gauge the reference data are stored in a database. The 
menu point allows to choose different database 
functions, the input of data either manually by an editor 
or by a CAD interface, to visualize tube shape graphically 
and to rename or copy tubes. 
5. TECHNICAL DATA 
5.1 Measuring volume 
The realized measuring volume is 2.500 mm x 1.000 
mm x 700 mm. It is planed to realize two different types 
of measuring cells. A compact small cell with a 
measuring volume of about 1.500 x 1.000 x 700 mm and 
a large cell with a measuring volume of about 4.000 x 
1.200 x 700 mm. 
5.2 Tube spectrum 
In the optical tube measurement system tubes of 
different shapes, diameters, materials and surface 
properties can be measured. The following limitations 
have to be considered: For tubes with small diameters or 
tube ends with female screws, the tube ends have to be 
signalized with special adapters. With top light 
illumination only tubes with dark, nonspecular surfaces 
can be measured. This limitation is not valid for 
measuring cells with a light table on the ground plate. At 
the time only bend points with bending angles larger then 
five degrees can be measured precise and reliable. 
Furthermore between two bend points a straight part of at 
least 10 mm length must be visible, that means that no 
bend points can be measured which go arc in arc. 
5.3 Accuracy 
Several tests with different types of tubes have shown 
that the individual bend points can be measured with 
accuracies better then 0.5 mm. 
5.4 Measuring times 
The time for a measurement depends on the length of the 
tube and the number of the bend points to be measured. 
But even for long and complicated tubes measuring 
times below 1 minute can be reached. 
6. INTEGRATION IN THE PRODUCTION LINE 
The OLM is now integrated in the production line for an 
automated process and quality control. Therefore the 
OLM provides an interface to several different types of 
bending machines. This interface consists of different 
data structures depending on the manufacturer of the 
bending machine. The measurement data can be send to 
the bending machines either via a local area network or 
International Archives of Photogrammetry and Remote Sensing. Vol. XXXI, Part B5. Vienna 1996 
 
	        
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