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Linear and nonlinear approach for DEM smoothening
Author(s) -
S. Dinesh,
P. Radhakrishnan
Publication year - 2006
Publication title -
discrete dynamics in nature and society
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.264
H-Index - 39
eISSN - 1607-887X
pISSN - 1026-0226
DOI - 10.1155/ddns/2006/63245
Subject(s) - skeletonization , photogrammetry , artificial intelligence , fractal dimension , computer science , preprocessor , computer vision , nonlinear system , digital elevation model , dimension (graph theory) , process (computing) , fractal , pattern recognition (psychology) , mathematics , geography , remote sensing , operating system , physics , pure mathematics , mathematical analysis , quantum mechanics
One of the biggest problems faced while analyzing digital elevation models ( DEMs), particularly DEMs that are produced using photogrammetry, is to avoid pits and peaks in DEMs. Peaks and pits, which are errors, are generated during the surface generation process. DEM smoothening is an important preprocessing step meant for removing these errors. This paper discusses two linear DEM smoothening methods, Gaussian blurring and mean smoothening, and two nonlinear DEM smoothening methods, morphological smoothening and morphological smoothening by reconstruction. The four methods are implemented on a photogrammetrically generated DEM. The drainage network of the resultant DEM is obtained using skeletonization by morphological thinning, and the fractal dimension of the extracted network is computed using the box dimension method. The fractal dimensions are then compared to study the effects of the four smoothening methods. The advantages of nonlinear DEM smoothening over linear DEM smoothening are discussed. This study is useful in landscape descriptions

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