Set connections and discrete filtering

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volumn 1568, Issue , 1999, Pages 191-206

  Serra, Jean ^a  

^a PSL RESEARCH UNIVERSITY   (France)

Author keywords

[No Author keywords available]

Indexed keywords

TOPOLOGY;

AXIOMATICS; CONNECTED COMPONENT; CONTINUOUS SPACES; DIGITAL SET; DISCRETE FILTERING; DISCRETE GEOMETRY; GRAY-TONE IMAGES; TOPOLOGICAL NOTIONS;

GEOMETRY;

EID: 84958749830     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/3-540-49126-0_15     Document Type: Conference Paper

References (15)

1. Matheron G. and Serra J. Strong filters and connectivity.Ch 7 in Image Analysis and Mathematical Morphology. Vol. 2. Serra J. ed. London: Acad. Press (1988), pp. 141-157.
2. Serra J. Image Analysis and Mathematical Morphology. Vol. 2. Serra J. ed. London: Acad. Press, 1988.
3. Serra J. and Salembier P. Connected operators and pyramids. In SPIE, Vol. 2030, Non linear algebra and morphological image processing, San Diego, July 1993, pp. 65-76.
4. Ronse C. Set theoretical algebraic approaches to connectivity in continuous or digital spaces. JMIV, 1998, Vol. 8, pp. 41-58.
5. Haralick R.M. and Shapiro L.G. Computer and robot vision. Vol. I. Addison Wesley, 1992, pp. 191-198.
6. Serra J. Connectivity on complete lattices JMIV, 1998, Vol. 9, pp. 231-251
7. Heijmans, M.J.A.M. Connected morphological operators. Tech. Rep. CWI No PNA-R9708, April 1997.
8. Matheron G. Les nivellements. Tech. Rep. Ecole des Mines de Paris, No N-07/97/MM, Feb. 1997.
9. Meyer F. The levelings. In Mathematical Morphology and its applications to image and signal processing, H. Heijmans and J. Roerdink eds., Kluwer, 1998.
10. Crespo, J., Schafer, R.W. Locality and adjacency stability constraints for morphological connected operators. Journal of Mathematical Imaging and Vision 7, 1 (1997), 85-102.
11. Serra, J. Connectivity for sets and functions to appear in fundamenta In formaticae, Aug.1998
12. Matheron G. Filters and Lattices. Ch 6 in Image Analysis and Mathematical Morphology. Vol. 2. Serra J. ed. London: Acad. Press, (1988), pp.115-140.
13. Meyer F. Minimum spanning forests for morphological segmentation. In Mathematical Morphology and its applications to image and signal processing, Maragos P. et al. eds., Kluwer,1996.
14. Marcotegui B. and Meyer F. Morphological segmentation of image sequences. In Mathematical Morphology and its applications to image processing, Serra J. and Soille P. eds., Kluwer, 1994, pp. 101-108.
15. Salembier P. and Oliveras A. Practical extensions of connected operators. In Mathematical Morphology and its applications to image and signal processing, Maragos P. et al., eds. Kluwer, 1996, pp. 97-110.