Full text: XVIIIth Congress (Part B2)

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set 1 set 2 | set 3 set 4 
  
height error * * * * 
  
range error(avg) 586 [1785 2:27 -0.36 
  
inter. angle(avg) | 14.996 | 14.991 | 14.988 14.988 
  
No. 134 169 247 249 
  
height error xx r* => kk 
  
range error(avg) | -10.43 | -10.42 | -10.42 | -11.13 
  
inter. angle(avg) | 15.008 | 15.009 | 15.009 | 15.009 
  
No. 19174 | 19920 | 20139 | 19481 
  
height error AA IE * 5k xke 
  
range error(avg] | -22.41 | -22.59 | -22.84 | -22.97 
  
inter. angle(avg) | 14.997 | 14.999 | 15.000 | 15.000 
  
  
  
  
  
  
  
No. 530 535 539 519 
  
Table 4: Range errors and intersection angles for all 
different DEM height error 
* means the DEM height errors are -500~-250m 
** means the DEM height errors are -50-50m 
*** means the DEM height errors are 250-500m 
It is obviously seen that for each data set the range errors 
play an important role in determining the height errors. 
According to the research, for this pair it is best to 
control range error between -8 ~ -12. Also, the chang in 
range error is proportional to the image coordinate. If 
one pixel is added in the Y direction, the range error is 
reduced by 7.9. If one pixel is added in the X direction 
the range error is reduced by 0.3. From this 
relationship, it is possible to shift the Y2 coordinate of 
each matching point. to control all the range errors to be 
between -8 ~-12 and see what they will be like. The 
results are very encouraging, they do significantly 
decrease the DEM height error. The table 5 gives the 
DEM accuracy with or without the range errors control 
for four different sets, and for each set the DEM accuracy 
is reduced at least 50m. The success of the range error 
can be explained by the intersection angles. From the 
geometric view, for every terrain point, the larger the 
intersection angle the more accurate the intersection. 
This conclusion is quite consistent here if we inspect the 
table 4 again, the intersection angle is the largest one 
for the height error -50 - 50m for all the different four 
data sets. Changing the range error can also alter the 
intersection angle simultaneously. That is, to shift the 
Y 2 coordinate based on the range error is actually to 
increase the intersection angle and cause very good DEM 
result. 
  
set 1 set 2 | set 3 set 4 
  
DEM no control | 89.42 | 90.12| 90.01 | 96.05 
  
  
DEM control 17.12 | 16.90} 16.81| 17.26 
  
  
  
  
  
  
Table 5: DEM accuracy (m) before or after the range 
errors control 
6. CONCLUSION 
From the statistics of the tables in this paper, it is 
shown that the CHEOPS is a good approach to stereo 
match the SAR. The benefits of the CHEOPS are 
analysed. Meanwhile, the function to choose the seed 
383 
points are also proposed. The best achievement in this 
paper is to introduce the idea of range errors which are 
very effective to enhance the DEM height accuracy. 
Nevertheless, there is still more work to be done, 
particularly the performance of CHEOPS on opposite- 
side imagery should be analysed and the effectiveness of 
the range errors on that pair should be tested as well. 
These are all under studies in UCL currently, hopefully, 
there will be many excellent results published in the near 
future. 
REFERENCES 
Clark C., 1991. Geocoding and stereoscopy of SAR. 
Ph.D. Thesis, University College London 
Curlander J.C., 1984. Utilization of spaceborne SAR 
data for mapping. IEEE transaction on Geoscience & 
Remote Sensing, 22(2):106-112 
Day T., Muller J.P., 1989. Digital elevation model 
production by stereo-matching SPOT image pairs: a 
comparison of algorithm. Image and Vision Computing , 
7(2):95-101 
Denos M., 1991. An automatic approach in stereo 
matching SEASAT imagery. Proceeding of the British 
Machine Vision Conference, 335-339 
Denos M., 1992. A pyramidal scheme for stereo 
matching SIR-B imagery. International J. of Remote 
Sensing, 13(2): 387-392 
Dowman I.J., Clark C., Denos M.,1992a. Three 
dimensional data from SAR Images. International 
Archives of Proceeding of Remote Sensing 29(4): 425- 
427 
Dowman I.J., Upton M., Knecht J. de, Davison J., 
1992b. Preliminary studies on the application of ERS-1 
data to topographic mapping. Proceeding of the First 
ERS-1 Symposium ESA SP-359, pp.543-549 
Dowman I.J., Chen P-H, Oclochez O.,Saundercock G., 
1993. Height from stereoscopic ERS-1 data. Proceeding 
Second ERS-1 Symposium ESA SP-361, pp. 609-614 
Leber] F.W., Domik G., Raggam J., Kobrick. M., 19862. 
Radar stereomapping techniques and application to SIR- 
B. IEEE Transaction on Geoscience & Remote Sensing, 
24(4): 473-481 
Leberl F.W., Domik G., Raggam J., Cimino J., Kobrick 
M., 1986b. Multiple incidence angle SIR-B experiment 
over Argentina: stereo-radargrammetric analysis. IEEE 
Transaction on Geoscience & Remote Sensing, 24(4): 
482-49] 
Mercer J. B., 1995. SAR techniques for topographic 
mapping . Photogrammetric Week'95 Wichmann. Pp 
117-126 
Otto GP. ’Chau TK W. 1989. Region growing 
algorithm for matching of terrain images. Image and 
Vision Computing , 7(2):83-94 
International Archives of Photogrammetry and Remote Sensing. Vol. XXXI, Part B2. Vienna 1996 
 
	        
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