The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences. Vol. XXXVII. Part Bl. Beijing 2008
68
3.2 Inpainting Experiments
(a) 5-pixel dead line (b) inpainted image of (a)
(c) 8-pixel dead line (d) inpainted image of (c)
Figure 5. Inpainting experimental results of CBERS images for
the recovery of vertical dead lines.
Figure 5 shows the inpainting experiments of CBERS (China-
Brazil Earth Resource Satellite) images for the recovery of
vertical dead lines.
Figure 5(a) and
Figure 5(c) are contaminated
(a) scratched image (b) inpainted image of (a)
(c) 60% dead pixels (d) inpainted image of (c)
Figure 6. Inpainting experimental results of IKONOS images.
by dead lines of 5-pixel width and 8-pixel width respectively. It
is known that the conventional methods are not employable for
such wide dead lines.
Figure 5(b) and
Figure 5(d) are the corresponding inpainted results using the
proposed algorithm. Although the lost information cannot be
completely recovered, the visual quality of the resulted images
is very convincing.
Figure 6(a) is a simulated image contaminated by some
scratches, and
Figure 6(b) shows the inpainted result. It is seen that most of
the lost information has been recovered.
Figure 6(c) assumes the image is contaminated by randomly
distributed dead pixels whose percentage is 60%. The inpainted
result is shown in
Figure 6(d). This experiment validates the strong performance
of the proposed algorithm. Although such random distribution
of dead pixels is not very familiar to many remote sensing
users, it is often met in remote sensing pre-processing before
data distribution.
4. CONCLUSIONS
In this paper, we present a maximum a posteriori (MAP) based
algorithm for both destriping and inpainting problems. The
main advantage of this algorithm is that it can constrain the
solution space according to a priori constraint during the
destriping and inpainting processes. In the destriping
experiments, we tested the proposed algorithm on Terra and
Aqua MODIS images. The quantitative analysis showed that
the proposed algorithm provides more assurance of desired
results than the conventional destriping methods. In the
inpainting experiments, the recovery of vertical, scratched and
random dead pixels are respectively tested. Experimental
results validated that the contaminated images can be
noticeably improved by implementing the proposed algorithm.
REFERENCES:
Algazi, V.R. and G. E. Ford, 1981. Radiometric equalization of
nonperiodic striping in satellite data. Computer Graphics and
Image Processing, 16(3): 287-295.
Bertalmio, M., Sapiro, G., Caselles, V. and Ballester, C., 2000.
Image inpainting, the ACM SIGGRAPH Conference on
Computer Graphics, New Orleans, LA, pp. 417-424.
Borman, S. and Stevenson, R., 1998 Spatial Resolution
Enhancement of Low-Resolution Image Sequences: A
Comprehensive Review with Directions for Future Research.
Report, Laboratory for Image and Signal Analysis (LISA),
University of Notre Dame,.
Chen, J., Shao, Y., Guo, H., Wang, W. and Zhu, B., 2003.
Destriping CMODIS data by power filtering. IEEE
Transactions on Geoscience and Remote Sensing 41(9): 2119-
2124.
Chen, J.S., Lin, H., Shao, Y. and Yang, L.M., 2006. Oblique
striping removal in remote sensing imagery based on wavelet
transform. International Journal of Remote Sensing, 27(8):
1717-1723.
Ferrari, P.A., Frigessi, A. and de Sa, P.G., 1995. Fast
Approximate Maximum a Posteriori Restoration of Multicolour