The Circumference of a Convex Polygon

DOI10.2307/2034228zbMath0099.38501OpenAlexW4235173377MaRDI QIDQ3280620

Frank Spitzer, Harold Widom

Publication date: 1961

Full work available at URL: https://doi.org/10.2307/2034228

zbMATH Keywords

metric geometry, convex geometry, integral geometry

Related Items (16)

Convex hulls of random walks: expected number of faces and face probabilities ⋮ Convex hulls of multidimensional random walks ⋮ The convex hull of a planar random walk: perimeter, diameter, and shape ⋮ Probabilities of hitting a convex hull ⋮ Convex hulls of random walks and their scaling limits ⋮ Mean perimeter and mean area of the convex hull over planar random walks ⋮ Random convex hulls and extreme value statistics ⋮ Real versus complex null space properties for sparse vector recovery ⋮ Convex Hulls of Random Walks ⋮ Combinatorial Lemmas in Higher Dimensions ⋮ Intrinsic volumes of Sobolev balls with applications to Brownian convex hulls ⋮ Large deviations of convex hulls of planar random walks and Brownian motions ⋮ Convex hulls of planar random walks with drift ⋮ Distribution-free properties of isotonic regression ⋮ Convex hulls of stable random walks ⋮ The Bohnenblust-Spitzer algorithm and its applications

Cites Work

• Unnamed Item
• Toeplitz matrices, translation kernels and a related problem in probability theory

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