Non-convex onion-peeling using a shape hull algorithm

Pattern Recognition Letters

Volumn 25, Issue 14, 2004, Pages 1577-1585

  Fadili, M J ^a   Melkemi, M ^b   ElMoataz, A ^a,c  

^a ENSICAEN   (France)

^b UNIVERSITÉ LYON 1   (France)

^c Universite de Caen Basse Normandie   (France)

Author keywords

Non convex shapes; Onion peeling; Robust statistics; script A sign shape

Indexed keywords

COMPUTATIONAL METHODS; POPULATION STATISTICS; PROBLEM SOLVING; ROBUSTNESS (CONTROL SYSTEMS); SET THEORY; STATISTICAL METHODS;

NON-CONVEX SHAPES; ONION-PEELING; ROBUST STATISTICS; STATISTICAL ESTIMATION;

COMPUTATIONAL GEOMETRY;

EID: 4644258947     PISSN: 01678655     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.patrec.2004.05.015     Document Type: Article

References (11)

1. Abellanas, M., García, J., Hernández, G., Hurtado, F., Serra, O., 1992. Onion polygonizations. In: 4th Canadian Conference on Computational Geometry, Canada. pp. 127-131.
2. Boissonnat J., Yvinec M. Comput. Geomet. 1995;Springer, Cambridge.
3. Chazelle B. On the convex layers of a planar set. IEEE Trans. Inform. Theory. 31:1985;509-517.
4. Gastwirth J. On robust procedures. J. Amer. Stat. Assn. 65:1966;929-948.
5. Huber, P., 1979. Robust statistical procedures. SIAM, Philadelphia.
6. Huber P. Robust Statistics. 1981;Wiley, New York.
7. Melkemi M., Djebali M. Computing the shape of a planar points set. Pattern Recogn. 33:2000;1423-1436.
8. Melkemi M., Djebali M. Weighted. a -shape: a descriptor of a finite points set Pattern Recogn. 34:2001;1159-1170.
9. Okabe A., Boots B., Sugihara K. Spatial Tessellations: Concepts and Applications of Voronoi Diagrams. Texts and Monographs in Computer Science. 1992;John Wiley & Sons, England.
10. Preparata F., Shamos M. Computational Geometry: An Introduction. Texts and Monographs in Computer Science. 1985;Springer-Verlag, New York.
11. Staudte R., Sheather S. Robust Estimation and Testing. 1990;Wiley, New York.