1992
DOI: 10.1016/1049-9660(92)90008-q
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Fast raster scan distance propagation on the discrete rectangular lattice

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Cited by 88 publications
(52 citation statements)
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“…In the first case, all boundary end points with an empirically determined maximum distance of d = 20 pixels are linked to close gaps in between. In the second case, we apply a Euclidean distance transformation to the binary image, followed by a watershed transformation on the distance image using the implementation available in ImageJ according to Leymarie and Levine (1992). To remove implausible boundaries resulting from oversegmentation of the watershed segmentation, we apply a combination of different criteria for filtering boundary segments.…”
Section: Cell Boundary Segmentation and Region Filteringmentioning
confidence: 99%
“…In the first case, all boundary end points with an empirically determined maximum distance of d = 20 pixels are linked to close gaps in between. In the second case, we apply a Euclidean distance transformation to the binary image, followed by a watershed transformation on the distance image using the implementation available in ImageJ according to Leymarie and Levine (1992). To remove implausible boundaries resulting from oversegmentation of the watershed segmentation, we apply a combination of different criteria for filtering boundary segments.…”
Section: Cell Boundary Segmentation and Region Filteringmentioning
confidence: 99%
“…Borgefors proposes a chamfer DT using two raster scans, but only provides a much coarser approximation of the Euclidean metric. Leymarie [13] showed that, if implemented carefully, both approximations have similar computational cost. Ragnemalm [14] proposed an ordered propagation version of Danielsson's algorithm, as well as a raster scan implementation [17] using a minimal number of scans.…”
Section: D( P) = Min{dist( P Q) Q ∈ O}mentioning
confidence: 99%
“…In other words, belonging to a given Voronoi tile is not a local property: the tile to which a pixel belongs cannot always be deduced from the tiles to which its neighbors belong. Because they propagate the information locally from neighbor to neighbor, both raster scanning and propagation DT algorithms [2,13,14,17] will provide a wrong value for D(q) at Fig. 1.…”
Section: Voronoi Diagrams and Distance Transformationsmentioning
confidence: 99%
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