2008
DOI: 10.1016/j.patcog.2008.03.023
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Efficient generation of simple polygons for characterizing the shape of a set of points in the plane

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Cited by 199 publications
(117 citation statements)
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“…As the network contracts it is 'snagged' at the outer nodes and the stable pattern reveals the convex hull. The concave hull is related to the convex hull and is commonly defined as the minimum region (or footprint, Galton and Duckham 2006) occupied by a set of points, which cannot, in some cases, be represented correctly by the convex hull (Duckham et al 2008) (for example, a set of points arranged to form the capital letter 'C' would not be correctly represented by the convex hull because the gap in the letter would be closed). The virtual plasmodium approximates the concave hull when all of the particles are within the region of the data source nodes.…”
Section: Spatially Represented Geometry Problems and The Virtual Plasmentioning
confidence: 99%
“…As the network contracts it is 'snagged' at the outer nodes and the stable pattern reveals the convex hull. The concave hull is related to the convex hull and is commonly defined as the minimum region (or footprint, Galton and Duckham 2006) occupied by a set of points, which cannot, in some cases, be represented correctly by the convex hull (Duckham et al 2008) (for example, a set of points arranged to form the capital letter 'C' would not be correctly represented by the convex hull because the gap in the letter would be closed). The virtual plasmodium approximates the concave hull when all of the particles are within the region of the data source nodes.…”
Section: Spatially Represented Geometry Problems and The Virtual Plasmentioning
confidence: 99%
“…An efficient concave boundary algorithm for datasets can be found in [37]. We use the MATLAB boundary command [38] to determine the boundary points of two-dimensional data.…”
Section: Design Stage 2: Determine the Actual Boudnaries Of Data Andmentioning
confidence: 99%
“…The check errors in (36) and (37) to stop the loops were e min lb = 0 and e min ub = 0, respectively. Figure 10 shows performance in this test case.…”
Section: Test Case 2: Estimating the Output Power Of Solar Pv Arraysmentioning
confidence: 99%
“…The aligned planar segment is denoted as P t . Afterwards, the boundary points of P t are extracted as an α-shape [21,22]. We denote the boundary as a concave hull H of the planar segment, which is an ordered list of vertices describing a polygon for which ∀p ∈ P t and p / ∈ H, p is inside the polygon.…”
Section: Preprocessingmentioning
confidence: 99%