Full text: XVIIIth Congress (Part B5)

  
line direction is the X axis, the azimuth direction is the Y 
axis, the optical axis direction is the Z axis. The error 
decreased when the B/D ratio increased, so we chose 
the images photographed at 0.46 B/D. In order to 
construct an optimum control set, one control point, who 
showed the largest RMS error was sequentially excluded 
from the control points. At last, optimum control points 
were obtained except for 2 points. 
This optimum control point set provides a little smaller 
RMS error with the unknown parameters of DLT 
increased. However, the RMS errors of the unknown 
points were minimum when the unknown parameters 
were 12. Therefore, 12 parameters were adopted to 
determine the tracking of targets attached to the moving 
car. As shown in Table 2, RMS errors in z direction are 
always larger than for the other two directions. 
Especially, target 2 provides smaller RMS errors than 
control point set in all directions, and its magnitudes in x 
and y directions are within 1mm. Generally, the accuracy 
between rows(y axis) is much better than that of columns 
in the video images. RMS errors in x direction of targets 1 
and 2 are about 1.5 - 3 times those in y direction. But 
target 2 shows a reverse phenomenon. 
At last, we got the trajectory of targets attached to the 
car. In Fig. 8(A), we can see the vibration of the car in 
positive x direction owing to the impacts of shutting the 
drivers door , and the vibration in negative x direction 
owing to shutting the passenger door. After these two 
impacts compounded, it gradually becomes weakened. 
The second half of diagram describes the trajectory when 
the car starts to drive ahead. Target 3 was attached to a 
little rounded surface, and its narrow intersection angle 
between two cameras might cause some large deviation 
of the trajectory compared to the other two targets. In y 
direction, the settling of the car body when driver and 
passenger get into the car, rebound, and final equilibrium 
state are recorded very clearly. In z direction, it remains 
still while the driver gets into the car and starts ignition. 
When the car starts to drive ahead, the targets' 
trajectories grow farther. 
  
Root Mean Square Errors of DLT 
  
  
Z 15 
oz mEy 
= % 10 
X o 5 NEz 
ui 0 BEp 
  
  
  
  
0.18 0.37 0.46 
Base/Distance Ratio 
  
  
  
Fig. 7. RMS Errors of DLT for Different B/D 
(Unknown Parameters: 12) 
  
zi .. | Exmm) | Ey(mm) Ez(mm)| Ep(mm) 
Control Points 1.4 1.0 4.9 5.2 
  
  
  
  
  
  
  
Target 1 14.8 10.0 73.2 75.3 
Target 2 0.4 0.9 4.7 2.0 
Target 3 16.2 4.8 37.4 41.2 
  
Table 2. RMS Errors of Object Coordinates 
(Unknown Parameters of DLT:12) 
6. CONCULSIONS 
Two video cameras and VCR combined with frame 
grabber were investigated and tested for vibration and 
movement monitoring. The quality of digital images 
photographed with the video camera, recorded on S- 
VHS VCR using S-Video, and digitized with the frame 
grabber is good enough to monitor these dynamic 
phenomena. However, the TV broadcasting standards 
prevent a better high resolution video image. It will be 
improved with the advent of HD-TV. In order to secure a 
blurless image of a moving object , it is necessary to 
take into account the imaging geometry, shutter speed, 
and illumination. Although the frame advance function of 
the VCR was satisfactory for synchronization in this 
experiment, more elaborate devices are indispensable to 
monitor high frequency vibrations. Image processing 
software for the PC(e.g. IDRISI) was a usable tool for 
image preprocessing and target centering. For the real 
time photogrammerty system, its macro command must 
be improved to manipulate Windows without manual 
assistance. DLT was an appropriate model for the non- 
metric imagery except its accuracy is lower than for the 
self-calibration model. In conclusion, a video system 
and appropriate photogrammetric principles provided the 
expected results for monitoring of a moving car. 
ACKNOWLEDGEMENTS 
The authors wish to express thanks to John Webster, 
Director, Audio-Visual Services, UNB, for giving 
permission to use his video system. The support of the 
Korean Science and Engineering Foundation and of the 
Natural Science and Engineering Research Council of 
Canada is gratefully acknowledged. 
REFERENCES 
Abdel-Aziz, Y.I. and Karara, HM. (1974). 
Photogrammetric Potentials of Non-metric Cameras. Civil 
Engineering Studies, Photogrammetry Series No. 36, 
University of Illinois, Urbana. 
Baltsavias, E.P. & Stallmann, D. (1991). Trinocular Vision 
for Automatic and Robust Three-Dimensional 
Determination of the Trajectories of Moving Objects. 
Photogrammetric Engineering & Remote Sensing, Vol. 
57, No. 8, pp. 1079-1086. 
Clarke, T.A. (1995). An Analysis of the Prospects for 
Digital Close Range Photogrammetry. ISPRS Journal of 
Photogrammetry and Remote Sensing, 50(3):4-7. 
Curry , S., Baumrind, S. & Anderson, J.M. (1986), 
Calibration of an Array Camera. Photogrammetric 
Engineering & Remote Sensing, Vol.52, No. 5, pp.627- 
636. 
Dunbar, P. (1986). Machine Vision. Byte. January 1986, 
pp.161-173. 
158 
International Archives of Photogrammetry and Remote Sensing. Vol. XXXI, Part B5. Vienna 1996 
Faig, W. (197 
with Non-metri 
Systems, Am 
Church, Virgin 
Laurin, D. G. ( 
Space Struc 
Photogramme 
Lusch, D. P. 
CIR Videogre 
ASPRS, Terre 
Moniwa, H (1 
with Self-Ca 
Dissertation, | 
NB, Canada. 
(A) 
ge Roo m di a RRA 
  
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