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2007

On the number of Tverberg partitions in the prime power case

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On the number of Tverberg partitions in the prime power case
We give an extension of the lower bound of [9] for the number of Tverberg partitions from the prime to the prime power case. Our proof is inspired by the Zp-index version of the proof in [3] and uses Volovikov’s Lemma. Analogously, one obtains an extension of the lower bound for the number of different splittings of a generic necklace to the prime power case.
Stephan Hell
Added 13 Dec 2010
Updated 13 Dec 2010
Type Journal
Year 2007
Where EJC
Authors Stephan Hell
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