Full text: XVIIth ISPRS Congress (Part B4)

  
iteration with the use of known image and  object- 
space coordinates of adequate control points, by 
least square. 
REALTIME IMAGE POSITIONING 
As we know the LOOP program which runs with a cer- 
tain frequency over 50 times per second in order to 
dynamically keep the conjugate relationship of 
identical object and left and right image points is 
the core of an analytical plotter. It may include 
the input of map or object-space coordinates, solu- 
tion of left and right image coordinates, and 
closed-service for driving the left and right  pho- 
tocarriages, and the drawing pen when on-line map- 
ping, onto the positions just calculated. For frame 
imagery, rotation matrice (consisting of direction 
cosines) and exposure station coordinates are fixed 
in all points of an image and image coordinates can 
be easily solved through collinearity equations of 
central perspective (Wang 5) from ground coordi- 
nates. For SPOT imagery, however, since elements of 
exterior orientation are y-dependent, exact image 
coordinates cannot be computed simply by direct so- 
lution of the equations (6) combined with (1). 
Mathematically, time-consuming iteration, i.e. 
y=0; 
repeat: 
calculate (1) and az, ba, cz, a3, bz, C5, 
calculateAy equal to the right expression of 
second equation in (6), 
refine y=y+Ay, 
until Ay is negligible (almost equal to zero); 
calculate a; , bi, c;; 
calculate x by first equation in (6). 
is adopted to find the solution. This procedure 
greatly slow down the execution frequency of LOOP 
so that stereoscopic visual perception is apparent- 
ly trembling or un-continuous. An approach that a 
fictitious central perspective image whose six ele- 
ments of exterior orientation are same as those of 
center line of SPOT images is considered, and dif- 
ferences between central perspective and SPOT geom- 
etry are next compensated by bilinear interpolation 
with regard to ground (or image plus height)  coor- 
dinates from tables computed before LOOP runs, as 
described in detail by Konecny (1987) and Li 
(1988), is substituted for the iteration algorithm. 
In addition, before computing image coordinates, 
Gauss-Kruger coordinates and height have to be con- 
verted into TCS coordinates. Based on the method 
here, a LOOP program for SPOT imagery whose  opera- 
tional sequence is shown in Figure 4 is coded in C. 
SPOT Images 
   
(Xg ,Yg,h) of 
Control Points 
  
Input of (Xg,Yg,h) 
A 
Transformation of (Xg,Yg,h) to TCS 
i 
Computation of 
Central Perspective Image Coordinates 
i 
Image Coordinate Correction 
by Interpolation 
| 
Fiducial Transformation 
i 
Driving Service of 
Photocarriage and Drawer 
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
  
Figure 4. Schematic Diagram of LOOP Program 
It runs with 7ms per cycle on an AT personal  com- 
puter (10MHz) which controls the JX-3. 
IMPLEMENTATION ON JX-3 
According to the restitution discussed above, a 
software running on the JX-3 was designed by the 
author to produce topographic maps and digital ele- 
vation models (DEMs) from SPOT stereo images. The 
program structure and implementation procedure are 
illustrated in Figure 5. Except those that closely 
relate to hardware and hence are programmed in  As- 
sembly, all other subroutines and programs are de- 
veloped in C (Microsoft C5.0 Version). All func- 
tional modules are integrated and managed under a 
main menu. No additional hardware is required. 
EXPERIMENT AND CONCLUSION 
A SPOT stereopair (duplicate) of the Tangshan area 
taken in May, 1986, with a base-to-height ratio of 
0.5 and a percentage overlap of 90%, was provided 
for experiment. The ground coordinates of control 
and check points are acquired from existing maps at 
scales of 1:10,000 and 1:50,000 compiled in 1970s. 
17 control points distributed as in Figure 6 were 
used to compute the exterior parameters of images. 
80 independent points were checked by comparing the 
ground coordinates separately acquired from the 
orientated stereoscopic model and the existing 
maps, and statistic RMSEs (m) are 
Scene Parameters \ 
and Ephemeris ] 
E. erar 
  
Stereoscopic Measurement 
of Image Coordinates 
  
  
  
Transformation of 
(Xg,Yg,h) to TCS 
  
  
J 
  
  
  
Solution of Exterior Orientation Parameters 
  
  
  
  
Construction of Image 
Correction Tables for LOOP 
  
  
  
i 
Compilation of Line Map 
  
  
  
  
Production of Orthophoto € - - — 
on ZS-1 
  
i 
Registration of DEM 
i 
  
  
  
  
  
  
Generation of Control Data for ZS-1 
  
  
Figure 5. Organization Chart of Implementation 
a 
Tr 
 
	        
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