Document type:
Zeitschriftenaufsatz
Author(s):
Brandenberg, R.; A. Dattasharma, P. Gritzmann and D. Larman
Title:
Abstract:
In this paper we show that for any dimension \$d \ge 2\$ there exists a non-spherical strongly isoradial body, i.e., a non-spherical body of constant breadth, such that its orthogonal projections on any subspace has constant in- and circumradius. Besides the curiosity aspect of these bodies, they are highly relevant for the analysis of geometric inequalities between the radii and their extreme cases.
Journal title:
Discrete & Computational Geometry
Year:
2004
Journal issue:
32
Pages contribution:
447-457
Reviewed:
ja
Language:
en
Publisher:
Springer
TUM Institution:
Lehrstuhl für Angewandte Geometrie und Diskrete Mathematik