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- W2912659905 abstract "We examine how the measure and the number of vertices of the convex hull of a random sample of n points from an arbitrary probability measure in ℝ d relate to the wet part of that measure. This extends classical results for the uniform distribution from a convex set proved by Bárány and Larman in 1988. The lower bound of Bárány and Larman continues to hold in the general setting, but the upper bound must be relaxed by a factor of logn. We show by an example that this is tight." @default.
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- W2912659905 date "2020-08-24" @default.
- W2912659905 modified "2023-10-06" @default.
- W2912659905 title "Random polytopes and the wet part for arbitrary probability distributions" @default.
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- W2912659905 doi "https://doi.org/10.5802/ahl.44" @default.
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