Full text: Proceedings, XXth congress (Part 7)

  
International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, Vol XXXV, Part B7. Istanbul 2004 
1.1 Study Area And Data Used 
Büyükçekmece (41° 03' latitude, 28° 45' longitude) is one of the 
32 administrative districts, which comprise the city of Istanbul. 
It is surrounded by the Marmara Sea on the south, the east by 
Avcilar and Kügükcekmece, the north by Catalca, and the west 
by Silivri districts (Figure 1). It has 9 administrative sub 
districts: Büyükcekmece Centrum, Kavakl, Yakuplu, Kirag, 
Gürpinar, Esenyurt, Mimarsinan, Kumburgaz and Tepecik and 
also has 5 villages (Türkoba, Hosdere, Cakmakli, Karaagaç and 
Ahmediye). The population in the district is generally higher in 
coastal sub districts due to high rates of migration, and in 
summer this rate is maximized because of the summer 
residences. 
  
  
  
  
  
  
  
  
  
  
  
  
  
  
Figure 1. The map and satellite images of the study area. (a) 
Ikonos image dated 13/ 02/2002 (b) QuickBird image dated 
03/05/2003. 
In this study, very high-resolution images of Ikonos and 
QuickBird-2 dated 2002 and 2003 in panchromatic band were 
used as remotely sensed data. Besides, the digitized 1/5000- 
scaled orthophotos dated 1996; Leica System 300 GPS receiver 
and Garmin eTrex summit pocket GPS data were used to 
evaluate the geometric accuracy of the images. The 
specifications of the remotely sensed data used are given in 
Table 1. 
  
Satellite Date | Spectral Res.(um) | Spatial Res.(m) 
  
0.45-0.52 (Visible) 
0.52-0.60 (Visible) 
Ikonos 2002 | 0.63-0.69 (Visible) 
0.76-0.90 (NIR) 
Pan 0.45-0.90 
| m Pan 
4 m MS 
  
  
0.45-0.52 (Visible) 
0.52-0.60 (Visible) 
QuickBird2 | 2003 | 0.63- 0.69 (Visible) 
0.76-0.90 (NIR) 
Pan 0.52-0.90 
0.61-0.72 m Pan 
2.44-2.88 m MS 
  
  
  
  
  
Table 1.Specifications of the data used. 
1.2 Methodology 
In this study, the analysis of the geometric accuracies of these 
two very high resolution images were conducted by the 
geometric rectification using with rapid-static GPS survey, 
pocket survey and digitized 1/5000 scaled orthophotos. 
As a first step, the panchromatic band of Ikonos and QuickBird 
were enhanced using different digital enhancement techniques 
for better visual analysis, such as contrast modification and 
filtering. 
Rapid static GPS survey was the base information source for 
this study. While two stable GPS receiver were collecting data 
on the known stations, which one of them is IGS-ISTA 
permanent station in the Istanbul Technical University and the 
other is a triangulation point determined in the study area; one 
rover GPS receiver was used to measure the coordinates of the 
GCPs selected. Measures of X, Y and Z coordinates were 
recorded at 5 sec intervals for about 5 minutes with at least four 
satellites availability for each point. Most of the observed points 
are wharves, buildings and parcels corners. Then, these 
collected GPS data were transferred to computer and their UTM 
coordinates were calculated. UTM coordinates of GCPs were 
calculated about cm accuracy by using Ski-Pro GPS data 
processing software. The second field survey was conducted 
with pocket GPS and UTM coordinates of the selected GCP's 
were gathered and recorded automatically. As à third data 
collection method, the same GCPs were selected from the 
digitized 1/5000-scaled orthophotos. All the coordinates 
obtained from different techniques calculated in UTM 
projection system in ED50 (European Datum 1950). 
2. APPLICATION AND RESULTS 
When considering 2D transformation models, many models can 
be checked such as polynomials, similarity, affine and 
projective models. In this research, 1% and 2'" degree 
polynomials model was used due to its simplicity and 
availability within most of remote sensing software packages. 
Two orders of polynomials were utilized to check the metric 
integrity of images. The two transformation models adopted for 
testing were as follows (Shaker et al., 2002). 1st and 2" order 
polynomials; 
X, = b,+b, X+b5Ÿ ( 
Y, = a,+a,X+a5 Ÿ ( 
X,» b, b; X-tb, Y-b,XY-b X^ b, Y^ ( 
Yo= ayta,X+az Y+ayXY+asX*+ag Y” ( 
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