Combinatorial geometry of belt bodies-Reference-Cited by-同舟云学术

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Combinatorial geometry of belt bodies

Published:1995-11 Issue:3-4 Volume:28 Page:224-249
ISSN:0378-6218
Container-title:Results in Mathematics
language:en
Short-container-title:Results. Math.

Author:

Boltyanski V.,Martini H.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Mathematics (miscellaneous)

Link

http://link.springer.com/content/pdf/10.1007/BF03322255.pdf

Reference33 articles.

1. E. Baladze: Complete solution of the Szökefalvi-Nagy problem for zonotopes. Soviet Math. Dokl. 34 (1987), no. 3, 458–461.

2. E. Baladze: A solution of the Szökefalvi-Nagy problem for zonoids (Russian). Doklady AN SSSR, 310 (1990), no. 1, 11–14.

3. E. Baladze: Solution of the Szökefalvi-Nagy problem for a class of convex polytopes. Geom. Dedicata 49 (1994), 25–38.

4. E. Baladze and V. Boltyanski: Belt bodies and the Helly dimension (Russian). Mat. Sbornik (to appear).

5. E.D. Bolker: A class of convex bodies. Trans. Amer. Math. Soc. 145 (1969), 323–345.

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1. New covering and illumination results for a class of polytopes;Archiv der Mathematik;2024-04-08

2. On the Multiple Illumination Numbers of Convex Bodies;Results in Mathematics;2024-03-29

3. The Geometry of Homothetic Covering and Illumination;Discrete Geometry and Symmetry;2018

4. On covering functionals of convex bodies;Journal of Mathematical Analysis and Applications;2016-05

5. The Helly dimension of the L1-sum of convex sets;Acta Scientiarum Mathematicarum;2010-12

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