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Tverberg's theorem - problems and results

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OOEW04 - Structure and Randomness - a celebration of the mathematics of Timothy Gowers

Tverberg’s theorem asserts that n points in d-dimensional Euclidean space with n > (d+1)(r-1), can be divided into r parts whose convex hulls have non-empty intersection. The case r=2 is known as Radon’s theorem. In the talk I will present some old and new problems and results around Tverberg’s theorem.

This talk is part of the Isaac Newton Institute Seminar Series series.

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