Full text: Proceedings; XXI International Congress for Photogrammetry and Remote Sensing (Part B7-1)

The International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences. Vol. XXXVII. Part B7. Beijing 2008 
230 
in terms of keeping the extent of intensity variation (RMSE and 
NMSE) small and the structural similarity (SSIM) with the refer 
ence hypercube high. Such elegantly simplified data can be used 
instead of the original noisy ones, improving the performance of 
the succeeding band selection, feature extraction and classifica 
tion procedures, especially the unsupervised ones. The AML, 
naturally, provides a simpler space for statistical modeling and 
interpretation, by preserving distinguishable data features while 
reducing spatial and spectral intensity variation. 
Moreover, the compared filtering techniques were applied in re 
moving noise from an artificially contaminated hypercube. One 
percent of the original hypercube’s pixels were contaminated with 
uncorrelated noise and then ADF, ML and AML of scale n=6 
were applied. The quantitative measures when comparing results 
with the original hypercube are presented in Table 1. The devel 
oped AML scores better in all measures approximating success 
fully the original hypercube’s intensity and structure. Last but not 
least, the AML was tested against watershed’s over-segmentation 
problem. In all performed experiments, a reduction of over a 10% 
was achieved to the number of the output segments. AML man 
aged to decrease the heterogeneity of the initial image (both in 
spectral and spatial directions) by merging pixels which belonged 
to the same object/class, impelling the sensitive watershed trans 
formation to result in fewer output segments. 
5 CONCLUSIONS 
We have introduced a novel morphological scale space repre 
sentation for denoising and simplifying hyperspectral data. Ex 
perimental results and performed quantitative evaluation demon 
strate that the developed AML can enlarge and create new flat 
zones without displacing image contours and can surpass spec 
tral spike-like features outperforming anisotropic diffusion filter 
ing and standard MLs. The algorithm is relative fast and with 
out an optimized coding, can approximately process a hyper 
cube of 200x350 pixels with 160 channels in less than a minute 
(for every scale n) in an ordinary iPentiumM 2GHz,lGB RAM. 
For real-time applications its implementation on a parallel sys 
tem is straightforward and furthermore, the algorithm can be ad 
justed and do not process the thermal infrared bands, other heav 
ily noised or selected ones. The suitable for hyperspectral data 
morphological framework, the resulting, in all our experiments, 
elegant simplification and the adequate algorithm’s performance 
encourage future research. Object-oriented hyperspectral image 
analysis, where the multiscale segmentation and classification is 
constrained by the developed AML is currently under investiga 
tion. 
REFERENCES 
Benediktsson, J. A., Palmason, J. A. and Sveinsson, J. R., 2005. 
Classification of hyperspectral data from urban areas based on ex 
tended morphological profiles. IEEE Transactions on Geoscience 
and Remote Sensing 42, pp. 480^491. 
Brunzell, H. and Eriksson, J., 2000. Feature reduction for clas 
sification of multidimensional data. Pattern Recognition 33, 
pp.1741-1748. 
Duarte-Carvajalino, J., Castillo, P. and Velez Reyes, M., 2007. 
Comparative study of semi-implicit schemes for nonlinear dif 
fusion in hyperspectral imagery. IEEE Transactions on Image 
Processing 16, pp. 1303-1314. 
Goetz, A. F. H., Vane, G., Solomon, J. E. and Rock, B. N., 1985. 
Imaging spectrometry for earth remote sensing. Science 228, 
pp. 1147-1153. 
Gomila, C. and Meyer, F., 1999. Levelings in vector spaces. 
In: IEEE International Conference on Image Processing, Vol. 2, 
Kluwer Academic, pp. 929-933. 
Jackway, P. T. and Deriche, M., 1996. Scale-space properties of 
multiscale morphological dilation-erosion. IEEE Transactions on 
Pattern Analysis and Machine Intelligence 18(1), pp. 38-51. 
Karantzalos, K. and Argialas, D., 2006. Improving edge detec 
tion and watershed segmentation with anisotropic diffusion and 
morphological levelings. International Journal of Remote Sens 
ing 27, pp. 5427-5434. 
Karantzalos, K., Argialas, D. and Paragios, N., 2007. Compar 
ing morphological levelings constrained by different markers. In: 
ISMM, G.Banon, et al. (eds), Mathematical Morphology and its 
Applications to Signal and Image Processing, pp. 113-124. 
Landgrebe, D. A., 2003. Signal theory methods in multispectral 
remote sensing. Hoboken: John Wiley and Sons. 
Lennon, M., Mercier, G. and Hubert-Moy, L., 2002. Classifica 
tion of hyperspectral images with nonlinear filtering and support 
vector machines. In: IEEE International Geoscience and Remote 
Sensing Symposium, Vol. 3, pp. 1670-1672. 
Lindeberg, T., 1994. Scale-Space Theory in Computer Vision. 
Kluwer Academic Publishers, Dordrecht. 
Maathuis, B. and van Genderen, J., 2004. A review of satellite 
and airborne sensors for remote sensing based detection of mine 
fields and landmines. International Journal of Remote Sensing 
25(23), pp. 5201-5245. 
Martin-Herrero, J., 2007. Anisotropic diffusion in the hyper 
cube. IEEE Transactions on Geoscience and Remote Sensing 45, 
pp.1386-1398. 
Meyer, F., 1998. From connected operators to levelings. In: 
Mathematical Morphology and Its Applications to Image and 
Signal Processing, (H. Heijmans and J. Roerdink, Eds.), Kluwer 
Academic, pp. 191-198. 
Meyer, F., 2004. Levelings, image simplification filters for seg 
mentation. International Journal of Mathematical Imaging and 
Vision 20, pp. 59-72. 
Meyer, F. and Maragos, P., 2000. Nonlinear scale-space repre 
sentation with morphological levelings. Journal of Visual Com 
munication and Image Representation 11, PP- 245-265. 
Paragios, N., Chen, Y. and Faugeras, O., 2005. Handbook of 
Mathematical Models of Computer Vision. Springer. 
Plaza, A., Benediktsson, J. A., Boardman, J., Brazile, J., Bruz- 
zone, L., Camps-valls, G., Chanussot, J., Fauvel, M., Gamba, P., 
Gualtieri, A., Marconcini, M., Tilton, J. and Trianni, G., 2008. 
Recent advances in techniques for hyperspectral image process 
ing. Remote Sensing of Environment,(to appear). 
Plaza, A., Martinez, P, Plaza, J. and Perez, R., 2005. Dimension 
ality reduction and classification of hyperspectral image data us 
ing sequences of extended morphological transformations. IEEE 
Transactions on Geoscience and Remote Sensing 43, pp. 466- 
479. 
Schmidt, K. and Skidmore, A., 2004. Smoothing vegetation spec 
tra with wavelets. International Journal of Remote Sensing 25(6), 
pp.1167-1184. 
Tschumperle, D. and Deriche, R., 2005. Vector-valued image 
regularization with pdes: A common framework for different ap 
plications. IEEE Transactions on Pattern Analysis and Machine 
Intelligence 27(4), pp. 506-517. 
Vaiphasa, C., 2006. Consideration of smoothing techniques 
for hyperspectral remote sensing. International Journal of Pho 
togrammetry and Remote Sensing 60, pp. 91-99. 
van der Meer, F., 2006. The effectiveness of spectral similarity 
measures for the analysis of hyperspectral imagery. International 
Journal of Applied Earth Observation and Geoinformation 8(1), 
pp. 3-17. 
Wang, Z., Bovik, A., Sheikh, H. and Simoncelli, E., 2004. Image 
quality assessment: From error visibility to structural similarity. 
IEEE Transactions on Image Processing 13, pp. 600-612. 
Webb, A., 2002. Statistical Pattern Recognition. John Wiley and 
Sons Ltd., UK. 
Wilkinson, G., 2003. Are remotely sensed image classification 
techniques improving? Results of a long term trend analysis. In: 
IEEE Workshop on Advances in Techniques for Analysis of Re 
motely Sensed Data, Greenbelt, Maryland, pp. 27-28.
	        
Waiting...

Note to user

Dear user,

In response to current developments in the web technology used by the Goobi viewer, the software no longer supports your browser.

Please use one of the following browsers to display this page correctly.

Thank you.