Ono Tetsu
672
DIGITAL MAPPING USING HIGH RESOLUTION SATELLITE IMAGERY BASE
ON 2D AFFINE PROJECTION MODEL
Tetsu ONO*, Susumu HATTORI**, Hiroyuki HASEGAWA***, Shin-ichi AKAMATSU*
*Graduate School of Engineering, Kyoto University, Yoshida-Honmachi, Sakyo-ku, Kyoto 606-8501, JAP;
ono@jf.gee.kyoto-u.ac.jp, akamatsu@Qinfo.gee.kyoto-u.ac.jp
**Faculty of Engineering, Fukuyama University, 1 Sanzo, Gakuen-cho, Fukuyama, 729-0292, JAPAN
hattori@huip.fukuyama-u.ac.jp
***Geonet Inc, 1265-1-203, Shin-yoshida, Minato-ku, Yokohama, 223-0056, JAPAN
hasegawa@geonetz.com
KEY WORDS: High-resolution satellite imagery, Topographic mapping, Digital ortho-imagery, 2D aff
projection model
ABSTRACT
High-resolution satellite imagery is expected to reduce cost for medium and small scale topographic mapping
Because 1m high-resolution satellite imagery has a much narrower field angle, the projection of images is neal
approximated by parallel rather than central one. In this situation, the orientation model based on affi
projection is effective for satellite imagery triangulation. Furthermore under the assumption that the satellii
attitude is stable and the movement of the sensor position is almost linear, 2D affine projection model i
applicable to basic equations for mapping. This paper discusses the application of the 2D affine projectin
model to high-resolution satellite imagery and SPOT scenes at various terrain area in JAPAN. The first toj
is the approach to generate ortho-imagery using the model. The second topic is the real-time image positioniy
on a softcopy photogrammetric workstations for satellite imagery.
1 INTRODUCTION
Precise digital maps generated from satellite imagery are assuming growing importance in the spatial informatio
industry. For coverage at medium to small mapping scales, satellite line scanner imagery has a number d
advantages over aerial photography for topographic mapping, the production of digital ortho-images and tl:
generation of DTMs. These advantages are likely to be further enhanced with high-resolution earth observatio
satellites like IKONOS. Notwithstanding the practical advantages of satellite imagery, however, the projection
of satellite imagery, which is imaged with a CCD line sensor, is quite different from that of conventional aerll
photographs. The line scanner imagery has geometry of central perspective in the scan line direction, and clo
to a parallel projection in the flight direction. Therefore stereo scopic systems are required to special position
modules for the satellite imagery.
Since SPOT satellite was launched in 1986, many studies has been carried out to implement an accunit
positioning control modules of SPOT imagery to analytical plotter. One approach of them is to incorporate tli
inverse collinearity equations for dynamic satellite imagery in the real-time loop (Gugan, 1987). This approad
requires high performance in CPU. Then Kratky (1989) proposed his approach which saves computing tin
by fitting functions of inverse collinearity equations. Another approach is based on the well-known centri
perspective model with additional parameters and uses dense look-up tables to correct the image distortiois
(Konecny at el., 1987). Trinder’s approach (1988) is similar to it in point of using standard central perspectit
equations, but each satellite image is divided into a number of segment 100 image wide. Small distortions
each segment image are corrected by second order polynomial.
In these days, some commercial softcopy photogrammetric workstations implement several satellite image
modules with these procedures. Almost of them work effectively, but ordinarily requires high level resources ?
computer. End users operating GIS softwares or Mapping software need lighter software which works on et
low-end PC. This paper proposes an alternative high performance procedure for real-time posisioning contr
of satellite imagery on digital plotting system. The approach is based on 2D affine projection model, which
simnle forma ((Yamoto et al 1999)
International Archives of Photogrammetry and Remote Sensing. Vol. XXXIII, Part B3. Amsterdam 2000.
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