Asphericity of shadows of a convex body.
Makeev, V.V. (2005)
Journal of Mathematical Sciences (New York)
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Displaying similar documents to “Qualitative and quantitative results for sets of singular points of convex bodies.”
Asphericity of shadows of a convex body.
Parallelepipeds circumscribed about a convex body in 3-space.
Makeev, V.V. (2005)
Journal of Mathematical Sciences (New York)
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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.
Invariant illumination of convex bodies. (Invariante Beleuchtung konvexer Körper.)
Weißbach, Benulf (1996)
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Brehm, Ulrich, Voigt, Jürgen (2000)
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Groemer, H. (1993)
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Convex cones and convex sets
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Portugaliae mathematica
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Boltyanski, V., Martini, H. (1999)
Beiträge zur Algebra und Geometrie
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Braß, Peter, Herburt, Irmina (1997)
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Polyhedra inscribed and circumscribed to convex bodies.
Hausel, T., Makai, E., Szücs, A. (1997)
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Gaussian marginals of convex bodies with symmetries.
Meckes, Mark W. (2009)
Beiträge zur Algebra und Geometrie
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Kinematic formulae for support measures of convex bodies.
Glasauer, Stefan (1999)
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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Note on Bessaga-Klee classification
Marek Cúth, Ondřej F. K. Kalenda (2015)
Colloquium Mathematicae
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We collect several variants of the proof of the third case of the Bessaga-Klee relative classification of closed convex bodies in topological vector spaces. We were motivated by the fact that we have not found anywhere in the literature a complete correct proof. In particular, we point out an error in the proof given in the book of C. Bessaga and A. Pełczyński (1975). We further provide a simplified version of T. Dobrowolski's proof of the smooth classification of smooth convex bodies...