On strongly normal tesselations

Pattern Recognition Letters

Volumn 20, Issue 9, 1999, Pages 957-960

  Brass, Peter ^a  

^a FREIE UNIVERSITÄT BERLIN   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL GEOMETRY; SET THEORY; TOPOLOGY;

TESSELATION;

PATTERN RECOGNITION;

EID: 0032594805     PISSN: 01678655     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0167-8655(99)00063-X     Document Type: Article

References (8)

1. Eckhoff, J., 1993. Helly, Radon and Carathéodory type theorems. In: Gruber, P.M., Wills, J.M. (Eds.), Handbook of Convex Geometry. Elsevier/North Holland, Vol. A, pp. 389-445.
2. Grünbaum B., Shephard G.C. Tilings and Patterns. 1987;Freeman, New York.
3. Helly E. Über Systeme abgeschlossener Mengen mit gemeinschaftlichen Punkten. Monatsh. Math. 37:1930;281-302.
4. Lyusternik, L.A., 1963. Convex Figures and Polyhedra (Translated from the Russian by T. Jefferson Smith). Dover Publications, New York.
5. Matoušek, J., 1995. A Helly-type theorem for unions of convex sets. In: Proc. 11th Annual Symposium on Computational Geometry. ACM Press, New York, pp. 138-146.
6. Molnár, J., 1957. Über den zweidimensionalen topologischen Satz von Helly (in Hungarian, with Russian and German summary). Mat. Lapok 8, 108-114.
7. Saha P.K., Rosenfeld A. Strongly normal sets of polygons and polyhedra. Pattern Recognition Letters. 19:1998;1119-1124.
8. Saha, P.K., Dutta, M.D., Rosenfeld, A., 1998. Local topological parameters in a tetrahedral representation. Graphical Models and Image Processing 60, 423-436 (http://www.cfar.umd.edu/ftp/TRs/CVL-Reports-1997/TR3826-saha.ps.gz).