2012
DOI: 10.1016/j.asr.2011.09.023
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Watershed image segmentation and cloud classification from multispectral MSG–SEVIRI imagery

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Cited by 8 publications
(6 citation statements)
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“…Both the dilation and the erosion are basic operations in mathematical morphology and are part of conventional software packages such as IDL and MATLAB. Mathematically, the dilation of f ( x , y ) by a structuring element B , denoted as f ⊕ B , is equivalent to a local‐maximum operator [e.g., González et al ., ]: ()f0.25emB(),xy0.25em=max()x,yD()B[]0.25emf()xx,yy0.25em,where ( x , y ) denotes the set of discrete spatial coordinates and D ( B ) is the domain of the structuring element B , i.e., the pixels from the neighborhood defined by B , where the maximum is evaluated. Similarly, the erosion of f ( x , y ) by a structuring element B , denoted as f ⊖ B , is equivalent to a local‐minimum operator: ()fB(),xy0.25em=min()xitalicyD()B[]0.25emf()x+x,y+y0.25em.Combining equations and gives the morphological closing of f ( x , y ) by a structuring element B , denoted as C B ( f ): CB()f(),xy=0.25em()f0.25em0.25emBB.…”
Section: Methodsmentioning
confidence: 99%
See 2 more Smart Citations
“…Both the dilation and the erosion are basic operations in mathematical morphology and are part of conventional software packages such as IDL and MATLAB. Mathematically, the dilation of f ( x , y ) by a structuring element B , denoted as f ⊕ B , is equivalent to a local‐maximum operator [e.g., González et al ., ]: ()f0.25emB(),xy0.25em=max()x,yD()B[]0.25emf()xx,yy0.25em,where ( x , y ) denotes the set of discrete spatial coordinates and D ( B ) is the domain of the structuring element B , i.e., the pixels from the neighborhood defined by B , where the maximum is evaluated. Similarly, the erosion of f ( x , y ) by a structuring element B , denoted as f ⊖ B , is equivalent to a local‐minimum operator: ()fB(),xy0.25em=min()xitalicyD()B[]0.25emf()x+x,y+y0.25em.Combining equations and gives the morphological closing of f ( x , y ) by a structuring element B , denoted as C B ( f ): CB()f(),xy=0.25em()f0.25em0.25emBB.…”
Section: Methodsmentioning
confidence: 99%
“…Both the dilation and the erosion are basic operations in mathematical morphology and are part of conventional software packages such as IDL and MATLAB. Mathematically, the dilation of f(x,y) by a structuring element B, denoted as f ⊕ B, is equivalent to a local-maximum operator [e.g., González et al, 2012]:…”
Section: Watershed Segmentationmentioning
confidence: 99%
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“…Split-and-merge clustering allows to segment the scene in its natural groupings and label them as cloud, cloud-free land, uncertain. Gonzàlez et al in [23] performed cloud classification by using watershed image segmentation, this method has been tested on images from MSG-SEVIRI (Meteosat Second Generation-Spinning Enhanced Visible and Infra-red Imager). The idea behind the method is to segment multispectral images using order-invariant watershed algorithms computed by a multi-dimensional morphological operator.…”
Section: Cloud Detectionmentioning
confidence: 99%
“…In [6], a normalized cuts model -that was first introduced by Jianbo Shi in [20] -is used to segment satellite cloud images: the image is represented by a weighted graph, where nodes represent pixels and edge weights represent a measure of similarity between pixels. In [21], authors implemented a segmentation method based on watershed algorithm: this later is applied to a gradient image obtained using a multi-dimensional morphological gradient, authors used a statistical approach to merge adjacent regions and solve the over-segmentation problem.…”
Section: Related Workmentioning
confidence: 99%