Partitions of points into intersecting tetrahedra

DOI10.1016/0012-365X(90)90180-PzbMath0697.05007WikidataQ128109440 ScholiaQ128109440MaRDI QIDQ911598

Jean-Pierre Roudneff

Publication date: 1990

Published in: Discrete Mathematics (Search for Journal in Brave)

zbMATH Keywords

Radon's theoremintersecting tetrahedra

Mathematics Subject Classification ID

Exact enumeration problems, generating functions (05A15)

Related Items (3)

Partitions of points into simplices with \(k\)-dimensional intersection. I: The conic Tverberg's theorem ⋮ Partitions of points into simplices with \(k\)-dimensional intersection. II: Proof of Reay's conjecture in dimensions 4 and 5 ⋮ New cases of Reay's conjecture on partitions of points into simplices with \(k\)-dimensional intersection

Cites Work

• Tverberg-type theorems for pseudoconfigurations of points in the plane
• Twelve general position points always form three intersecting tetrahedra
• An extension of Radon's theorem
• A generalization of Radon's theorem II
• A Generalization of Radon's Theorem

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