Analysis reduces the upper bound for peeling sequences in point sets, suggesting tighter limits.
Let P⊂ R² be a set of n points in general position. A peeling sequence of P is a list of its points, such that if we remove the points from P in that order, we always remove the next point from the convex hull of the remainder of P. Using the methodology of Dumitrescu and Tóth {Dumitrescu}, with more careful analysis, we improve the upper bound on the minimum number of peeling sequences for an n point set in the plane from 12.29ⁿ/100 to 9.78ⁿ/500.
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Dániel Gábor Simon (2025) studied this question.
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