Receptive fields within the combinatorial pyramid framework

Graphical Models

Volumn 65, Issue 1-3, 2003, Pages 23-42

  Brun, Luc ^a   Kropatsch, Walter ^b  

^a UNIVERSITÉ DE REIMS CHAMPAGNE ARDENNE   (France)

^b VIENNA UNIVERSITY OF TECHNOLOGY   (Austria)

Author keywords

Combinatorial maps; Graphs; Irregular pyramids; Receptive fields

Indexed keywords

COMBINATORIAL MATHEMATICS; COMPUTER SIMULATION; EMBEDDED SYSTEMS; HIERARCHICAL SYSTEMS; IMAGE ANALYSIS;

COMBINATORIAL MAPS; COMBINATORIAL PYRAMID; IMAGE REPRESENTATION;

COMPUTER GRAPHICS;

GRAPHICAL METHOD; IMAGE PROCESSING;

EID: 0038148700     PISSN: 15240703     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1524-0703(03)00011-0     Document Type: Article

References (16)

1. P. Burt, T.-H. Hong, A. Rosenfeld, Segmentation and estimation of image region properties through cooperative hierarchial computation, IEEE Trans. Systems Man Cybernet. 11 (12) (1981) 802-809.
2. M. Bister, J. Cornelis, A. Rosenfeld, A critical view of pyramid segmentation algorithms, Pattern Recognition Lett. 11 (9) (1990) 605-617.
3. A. Montanvert, P. Meer, A. Rosenfeld, Hierarchical image analysis using irregular tessellations, IEEE Trans. Pattern Anal. Mach. Intell. 13 (4) (1991) 307-316.
4. D. Willersinn, W.G. Kropatsch, Dual graph contraction for irregular pyramids, in: International Conference on Pattern Recogntion D: Parallel Computing, International Association for Pattern Recognition, Jerusalem, Israel, 1994, pp. 251-256.
5. H. Hoppe, T. DeRose, R. Duchamp, J. McDonald, W. Stuetzle, Mesh optimization, in: J.T. Kajiya (Ed.), Computer Graphics (SIGGRAPH'93 Proceedings), vol. 27, 1993, pp. 19-26.
6. J. Weickert (Ed.), Anisotropic Diffusion in Image Processing, Teubner, BG, 1998.
7. S. Mallat, Wavelets for a vision, Proc. IEEE 84(4) (1996) 604-614. URL. Available from .
8. P. Lienhardt, Topological models for boundary representations: a comparison with n-dimensional generalized maps, Comput. Aided Design 23 (1) (1991) 59-82.
9. Y. Bertrand, G. Damiand, C. Fiorio, Topological map: minimal encoding of 3d segmented images, in: J.M. Jolion, W. Kropatsch, M. Vento (Eds.), 3rd Workshop on Graph-based Representations in Pattern Recognition, IAPR-TC15, CUEN, Ischia, Italy, 2001, pp. 64-73.
10. L. Brun, W. Kropatsch, The construction of pyramids with combinatorial maps, Technical Report 63, Institute of Computer Aided Design, Vienna University of Technology, Istr. 3/1832,A-1040 Vienna AUSTRIA (June 2000). URL http://www.prip.tuwien.ac.at/.
11. L. Brun, W. Kropatsch, Contraction kernels and combinatorial maps, in: J.M. Jolion, W. Kropatsch, M. Vento (Eds.), 3rd IAPR-TC15 Workshop on Graph-based Representations in Pattern Recognition, IAPR-TC15, CUEN, Ischia, Italy, 2001, pp. 12-21.
12. V. Kovalevsky, Finite topology as applied to image analysis, Comput. Vision Graphics Image Process. 46 (1989) 141-161.
13. G. Damiand, P. Lienhardt, Removal and contraction for n-dimensional generalized maps, in: H. Wildenauer, W. Kropatsch (Eds.), Proceedings of the Computer Vision Winter Workshop, Bad Ausse, Austria, 2002, pp. 208-221.
14. W.G. Kropatsch, Equivalent contraction kernels and the domain of dual irregular pyramids, Technical Report, PRIP-TR-42, Wien, Austria, 1995. Available from www.prip.tuwien.ac.at/ftp/pub/publications/trs/tr42.ps.gz.
15. L. Brun, W. Kropatsch, Dual contraction of combinatorial maps, in: Kropatsch, J.-M. Jolion (Eds.), 2nd IAPR-TC-15 Workshop on Graph-based Representations, vol. 126, Österreichische Computer Gesselschaft, Haindorf, Austria, 1999, pp. 145-154.
16. L. Brun, W. Kropatsch, Defining regions within the combinatorial pyramid framework, in: H. Wildenauer, W. Kropatsch (Eds.), Proceedings of the Computer Vision Winter Workshop, Bad Ausse, Austria, 2002, pp. 198-207.