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Explore the intricacies of Poisson-Delaunay tesselation in this 21-minute lecture by Anna Strotmann from the Hausdorff Center for Mathematics. Delve into the construction of this random tesselation based on a Poisson point process and understand the concept of Poisson-Delaunay approximation of a compact convex set K. Examine lower and upper bounds for variance and discover the central limit theorem for the volume of the Poisson-Delaunay approximation. Gain valuable insights into this complex mathematical topic and its applications in spatial analysis and computational geometry.
