6.4.2.4 Curve Partitions, Applied to Chain Codes

Chapter Contents (Back)
Chain Codes. Curve Partitions. 9605
See also Chain Code Representations.

Freeman, H.[Herbert], Davis, L.S.,
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Anderson, I.M., Bezdek, J.C.,
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Beus, H.L.[H. Lynn], Tiu, S.S.H.[Steven S. H.],
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Baruch, O.[Orit], Loew, M.H.[Murray H.],
Segmentation of Two-Dimensional Boundaries Using the Chain Code,
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Elsevier DOI Either straight segment or circular arc. BibRef 8800

Liu, H.C., Srinath, M.D.,
Corner Detection from Chain-Code,
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Elsevier DOI Medioni-Yasumoto See also Corner Detection and Curve Representation Using Cubic B-Splines. Beus-Tiu: See also Improved Corner Detection Algorithm Based on Chain-Coded Plane Curves, An. BibRef 9000

Sarkar, D.,
A Simple Algorithm for Detection of Significant Vertices for Polygonal-Approximation of Chain-Coded Curves,
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Ray, B.K., Ray, K.S.,
A New Split-and-Merge Technique for Polygonal-Approximation of Chain Coded Curves,
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Yuan, J.X.[Jian-Xing], Suen, C.Y.[Ching Y.],
An Optimal O(N) Algorithm for Identifying Segments from a Sequence of Chain Codes,
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Elsevier DOI BibRef 9505
Earlier:
An optimal algorithm for detecting straight lines in chain codes,
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IEEE DOI 9208
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Legault, R., Suen, C.Y.,
Optimal Local Weighted Averaging Methods in Contour Smoothing,
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IEEE DOI 9709
Smoothing, Contours. Rather then just usnign Gaussian weights, focus on optimal local weights depending on the goal (slopes, deviation angles, point positions). BibRef

Koplowitz, J.[Jack], Plante, S.[Stephen],
Corner Detection for Chain Coded Curves,
PR(28), No. 6, June 1995, pp. 843-852.
Elsevier DOI BibRef 9506

Iñesta Quereda, J.M.[José Manuel], Buendía Gómez, M.[Mateo], Sarti, M.Á.[Mariá-Ángeles],
Local Symmetries of Digital Contours from Their Chain Codes,
PR(29), No. 10, October 1996, pp. 1737-1749.
Elsevier DOI Curve Description. Corner Detector. BibRef 9610
Earlier: A1, A2, Only:
A simple algorithm to evaluate the local symmetry at each point of a closed contour,
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Springer DOI 9509
BibRef

Arrebola, F.[Fabián], Sandoval, F.[Francisco],
Corner detection and curve segmentation by multiresolution chain-code linking,
PR(38), No. 10, October 2005, pp. 1596-1614.
Elsevier DOI 0508
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Brlek, S.[Srecko], Tremblay, H.[Hugo], Tremblay, J.[Jérôme], Weber, R.[Romaine],
Efficient Computation of the Outer Hull of a Discrete Path,
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Springer DOI 1410
BibRef

Hasan, H.[Haswadi], Haron, H.[Habibollah], Hashim, S.Z.[Siti Zaiton], Omar, F.S.[Fakhrul Syakirin],
Logical Heuristic Algorithm in Extracting 2D Structure Thinned Binary Image into Freeman Chain Code (FCC),
IVIC09(770-778).
Springer DOI 0911
BibRef

Pal, S.[Shyamosree], Bhowmick, P.[Partha],
Estimation of discrete curvature based on chain-code pairing and digital straightness,
ICIP09(1097-1100).
IEEE DOI 0911
BibRef

Mokhtari, M.[Marielle], Bergevin, R.[Robert],
Straight Line Segments and Circular Arcs for Significant Description of 2D Contours,
SCIA97(xx-yy) 9705

HTML Version. BibRef

Melen, T.[Trond], Ozanian, T.[Takouhi],
A fast algorithm for dominant point detection on chain-coded contours,
CAIP93(245-253).
Springer DOI 9309
BibRef

Chen, Y.X.[Yu-Xin], Cocquerez, J.P.[Jean Pierre], and Deriche, R.[Rachid],
Non-Linear Filtering for Chaincoded Contours,
Robust90(xx). BibRef 9000

Chapter on Edge Detection and Analysis, Lines, Segments, Curves, Corners, Hough Transform continues in
Parallel Algorithms, Curve Partition .


Last update:Nov 17, 2018 at 09:12:27