Full text: Proceedings, XXth congress (Part 4)

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International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, Vol XXXV, Part B4. Istanbul 2004 
  
Figure 1. Study area 
(SPOT image dropped over DEM). 
4.3 Sofware 
SPOT-HRV data were processed two photogrammetric 
aplications: Socet Set (Bae Systems) and OrthoBase Pro 
(Erdas Imagine). The rest of the procedures were carried out 
using the GIS, ArcView 3.2, with the modules 3D Analyst 
and Spatial Analyst (ESRI, 1998). 
The photogrammetric applications only 
characteristics are commented below. 
variying 
*  Socet Set (Leica Geosystems) 
Socet Set allows work with a specific module for SPOT 
data. The DEM may be generated as either a TIN or as a 
raster Uniform Regular Grid, or URG. 
*  Erdas Imagine 8.5 with OrthoBASE Pro 
OrthoBASE Pro has a specific module to work with SPOT 
data, but ASTER is only supported by means a generic 
module introducing the values for angles, B/H ratio, etc. The 
DEM may be generated only as a vector structure, a 
Triangulated Irregular Network or TIN. 
4.4 DEM generation: extraction of elevations 
In the photogrammetric process, the stereo-matching consists 
basically of locating homologous points in the images. In the fit 
to the SPOT images, RMSE values of 0.5 pixels may be 
attained from a small number of ground control points as long 
they are appropriately distributed spatially. The process has a 
relatively high precision since the collinearity equations allow 
one to obtain a direct relationship between the coordinates of 
the image and the object. One thus obtains the relative 
orientation and the model coordinates, and the calibration 
parameters may be included in the reduction of. systematic 
errors. The Socet Set application used performs the orientation 
of a stereoscopic SPOT pair with the module MST (Multisensor 
Triangulation), and the identification of homologous points can 
be performed by area based matching. 
The elevation was calculated using an iterative algorithm which 
begins with the top level of the image pyramid (that of poorest 
257 
resolution), and advances to the highest image resolution. The 
DEM may be generated as either a vector structure - a 
triangulated irregular network, TIN (Peucker et al., 1978) - or as 
a raster structure - a uniform regular grid, URG. The latter does 
not require the position to be stored since it is implicit in the 
structure itself. The TIN structure may be adapted to the type of 
relief, i.e., to changes in the topography of the surface. We 
constructed a URG-DEM and chose a pixel size of 20 m. The 
automatic extraction of DEM is facilitated if the specific sensor 
model information is available. 
In order to guarantee the best possible DEM that can provide 
SPOT-HRV images, we have analyzed the influence of some 
aspects, such as number and spatial distribution of GCP, the 
data structure. (TIN or URG), and the sample interval; 
depending on the software used, the algorithms and correlation 
coefficient threshold can also be tested. 
We have conducted several experiments to determine the 
optimal value of influential aspects (Table 2). We constructed 
ninety SPOT derived DEM (see the results section, Table 4) . 
  
  
  
  
  
  
o N° of 
Variable Ne of nid. DEM by 
Test s Range of values DEM by ne 
analyzed OrthoBas 
¥ SocetSet 
] number of CP? 5...20 16 16 
2 dd ef 4 distributions 4 4 
3 data structure TIN ®/ URGE 2 2 
ES 100, 80, 60, 40, 
4 size of grid 20, 15, 10 m 7 7 
5 algorithm of several 2 12 
matching 
  
ene : SocetSet: 0.5...1 
coefficient of 
6 comelation OrthoBase: 11 8 
s 0.6...0.95 
  
42 49 
DEMs 91 
generated: 
  
* Control Points. 
* Triangulated Irregular Network. 
* Uniform Regular Grid. 
Table 2. DEM generated from SPOT-HRV images. 
4.5 Accuracy and realibility 
DEM accuracy is estimated by a comparison with DEM Z- 
values, and by contrasting many check points with “true” 
elevations. The pairwise comparisons allow the calculation of 
the Mean Error (ME), Root Mean Squere Error (RMSE), 
Standard Deviation (SD) or similar statistics. 
It’s obvious that reliability in the process is not a constant but 
depends on several factors. The number of chek points is an 
important factor in reliability because it conditions the range of 
stochastic variations on the SD values (Li, 1991). Another 
factor is obvious: The accuracy of check points must be 
sufficient for the control objectives. 
The estimate of errors in DEM is usually made by following the 
USGS recommendation of a minimum of 28 check points. Li 
showed, however, that many more points are needed to achieve 
a reliability closer to what is accepted in most statistical tests. 
The expression that relates reliability to number of check points 
is: 
 
	        
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