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Geometry-based Superpixel Segmentation - Introduction of Planar Hypothesis for Superpixel Construction
Author(s) -
Marie-Anne Bauda,
Sylvie Chambon,
Pierre Gurdjos,
Vincent Charvillat
Publication year - 2015
Language(s) - English
Resource type - Conference proceedings
DOI - 10.5220/0005354902270232
Subject(s) - segmentation , pixel , artificial intelligence , preprocessor , planar , cluster analysis , computer science , similarity (geometry) , position (finance) , image segmentation , measure (data warehouse) , computer vision , pattern recognition (psychology) , surface (topology) , scale space segmentation , image (mathematics) , mathematics , geometry , data mining , computer graphics (images) , finance , economics
Superpixel segmentation is widely used in the preprocessing step of many applications. Most of existing methods are based on a photometric criterion combined to the position of the pixels. In the same way as the Simple Linear Iterative Clustering (SLIC) method, based on k-means segmentation, a new algorithm is introduced. The main contribution lies on the definition of a new distance for the construction of the superpixels. This distance takes into account both the surface normals and a similarity measure between pixels that are located on the same planar surface. We show that our approach improves over-segmentation, like SLIC, i.e. the proposed method is able to segment properly planar surfaces

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