Sep 10, 2013 · The bound on the number of empty hyper-balls proves that the convex hull of n points can't have an exponential number of faces like e.g. O(2n).
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Sep 11, 2013 · The problem is NP-hard; see my answer at mathoverflow. Thus there is no polynomial-size certificate that the unit ball is contained in the ...
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Jul 14, 2015 · I've tried searching, but have yet to know if there is an easy way to find if any point (latitude/longitude) lies inside the convex hull. Any ...
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Dec 16, 2020 · I have shown that conv(A)⊂B∗. However, I have been stuck proving the opposite inclusion B∗⊂conv(A). Does anyone have any tips on how to ...
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Parameters: pointsndarray of floats, shape (npoints, ndim). Coordinates of points to construct a convex hull from. incrementalbool, optional.
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Mar 9, 2023 · ... convex hull of an appropriate set. Based on it, we show that, if a Banach space E has the \lambda-Approximation Property, then {\mathrm{FBL}} ...
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