Poisson flats in Euclidean spaces Part II: Homogeneous Poisson flats and the complementary theorem
From MaRDI portal
Publication:4042395
DOI10.2307/1426328zbMath0291.60008OpenAlexW4239488122MaRDI QIDQ4042395
Publication date: 1971
Published in: Advances in Applied Probability (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/1426328
Related Items (20)
Cell Shape Analysis of Random Tessellations Based on Minkowski Tensors ⋮ Vertex numbers of weighted faces in Poisson hyperplane mosaics ⋮ Distribution of size, structure and number of vacant regions in a high-intensity mosaic ⋮ Cells with many facets in a Poisson hyperplane tessellation ⋮ Small cells in a Poisson hyperplane tessellation ⋮ EXPECTEDf‐VECTOR OF THE POISSON ZERO POLYTOPE AND RANDOM CONVEX HULLS IN THE HALF‐SPHERE ⋮ Weighted Poisson cells as models for random convex~polytopes ⋮ A more comprehensive complementary theorem for the analysis of Poisson point processes ⋮ On the structure of stationary flat processes ⋮ Gamma distributions for stationary Poisson flat processes ⋮ Monte carlo estimates of the distributions of the random polygons determined by random lines in a plane ⋮ Asymptotic shape of small cells ⋮ Intrinsic volumes of the maximal polytope process in higher dimensional STIT tessellations ⋮ The various aggregates of random polygons determined by random lines in a plane ⋮ Geometric inequalities for Poisson processes of convex bodies and cylinders ⋮ Towards understanding the non-Gaussian pore size distributions of nonwoven fabrics ⋮ Constraints on the fundamental topological parameters of spatial tessellations ⋮ Intersections of random hypersurfaces and visibility ⋮ Unnamed Item ⋮ Poisson polyhedra in high dimensions
This page was built for publication: Poisson flats in Euclidean spaces Part II: Homogeneous Poisson flats and the complementary theorem