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Weighted distance transforms generalized to modules and their computation on point lattices, Pattern Recognition 40 (2007)

by C Fouard, R Strand, G Borgefors
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by Robin Str, Nicolas Norm, Doi /j. Tcs
"... In image processing, the distance transform (DT), in which each object grid point is assigned the distance to the closest background grid point, is a powerful and often used tool. In this paper, distance functions defined as minimal cost-paths are used and a number of algorithms that can be used to ..."
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In image processing, the distance transform (DT), in which each object grid point is assigned the distance to the closest background grid point, is a powerful and often used tool. In this paper, distance functions defined as minimal cost-paths are used and a number of algorithms that can be used to compute the DT are presented. We give proofs of the correctness of the algorithms.
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...d as a shortest path in which the neighborhood that is allowed in each step is given by a neighborhood sequence. With weighted distances, a two-scan algorithm is sufficient for any point-lattice, see =-=[2, 9]-=-. For ns-distances, three scans are needed for computing correct DTs on a square grid [10]. In this paper, we consider the weighted ns-distance [11, 12, 13] in which both weights and a neighborhood se...

Comments on “On Approximating Euclidean Metrics by Weighted t-Cost Distances in Arbitrary Dimension”

by M. Emre Celebi, Hassan A. Kingravi, Fatih Celiker
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...ximations for the 2- and 3-dimensional cases, see for example [10] and [11]. Furthermore, computation of weighted (Chamfer) distances in arbitrary dimensions on general point lattices is discussed in =-=[12]-=-. More recently, Seol and Cheun [8] proposed an approximation of the form Da,b(x) = aD∞(x) + bD1(x), (7) where a and b are strictly positive parameters to be determined by solving the following 2× 2 l...

Approximation of the Euclidean distance by chamfer distances

by András Hajdu A
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...he 2D square grid, and 3D cubic and so-called FCC and BCC cubic grids, respectively. Similar results for other kinds of grids are also known, see e.g. [8] (nD hexagonal grids), [9] (diamond grid) and =-=[10]-=- (general point grids) and the references given there. Classical chamfer distances using 3× 3, 5× 5 and 7× 7 neighborhoods given by Borgefors [1,2] are generated by the masks 4 3 4 3 0 3 4 3 4 , 14 11...

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