Fixing and hindering systems in combinatorial geometry.
Boltyanski, V., Martini, H. (1999)
Beiträge zur Algebra und Geometrie
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Displaying similar documents to “Minimal fixing systems for convex bodies.”
Fixing and hindering systems in combinatorial geometry.
On point sets fixing a convex body from within.
Braß, Peter, Herburt, Irmina (1997)
Beiträge zur Algebra und Geometrie
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On Antipodal and Adjoint Pairs of Points for Two Convex Bodies.
V. Soltan (1995)
Discrete & computational geometry
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Approximating the Volume of Convex Bodies.
U. Betke, M. Henk (1993)
Discrete & computational geometry
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Estimates for the Minimal Width of Polytopes Inscribed in Convex Bodies.
P. Gritzmann, Marek Lassak (1989)
Discrete & computational geometry
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Isoperimetric Problems for Convex Bodies and a Localization Lemma.
L. Lovász, R. Kannan, M. Simonovits (1995)
Discrete & computational geometry
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On Convex Body Chasing.
J. Friedman, N. Linial (1993)
Discrete & computational geometry
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The skeleta of convex bodies
David G. Larman (2009)
Banach Center Publications
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The connectivity and measure theoretic properties of the skeleta of convex bodies in Euclidean space are discussed, together with some long standing problems and recent results.
Minimal pairs of bounded closed convex sets as minimal representations of elements of the Minkowski-Rådström-Hörmander spaces
Jerzy Grzybowski, Diethard Pallaschke, Ryszard Urbański (2009)
Banach Center Publications
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The theory of minimal pairs of bounded closed convex sets was treated extensively in the book authored by D. Pallaschke and R. Urbański, Pairs of Compact Convex Sets, Fractional Arithmetic with Convex Sets. In the present paper we summarize the known results, generalize some of them and add new ones.
On the number of minimal pairs of compact convex sets that are not translates of one another
J. Grzybowski, R. Urbański (2003)
Studia Mathematica
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Let [A,B] be the family of pairs of compact convex sets equivalent to (A,B). We prove that the cardinality of the set of minimal pairs in [A,B] that are not translates of one another is either 1 or greater than ℵ₀.
Polyhedra inscribed and circumscribed to convex bodies.
Hausel, T., Makai, E., Szücs, A. (1997)
General Mathematics
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An Example Concerning the Translative Kissing Number of a Convex Body.
Chuanming Zong (1994)
Discrete & computational geometry
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Polarity of embedded and circumscribed ellipsoids.
Juhnke, Friedrich (1995)
Beiträge zur Algebra und Geometrie
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