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• W2914753005 abstract "In 2013, Najman and Géraud proved that by working on a well-composed discrete representation of a gray-level image, we can compute what is called its tree of shapes, a hierarchical representation of the shapes in this image. This way, we can proceed to morphological filtering and to image segmentation. However, the authors did not provide such a representation for the non-cubical case. We propose in this paper a way to compute a well-composed representation of any gray-level image defined on a discrete surface, which is a more general framework than the usual cubical grid. Furthermore, the proposed representation is self-dual in the sense that it treats bright and dark components in the image the same way. This paper can be seen as an extension to gray-level images of the works of Daragon et al. on discrete surfaces." @default.
• W2914753005 created "2019-02-21" @default.
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• W2914753005 date "2019-02-12" @default.
• W2914753005 modified "2023-09-24" @default.
• W2914753005 title "How to Make n-D Plain Maps Defined on Discrete Surfaces Alexandrov-Well-Composed in a Self-Dual Way" @default.
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• W2914753005 doi "https://doi.org/10.1007/s10851-019-00873-4" @default.
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