We study random convex cones defined as positive hulls of d-dimensional random walks
and bridges. We compute expectations of various geometric functionals of these cones such as the
number of k-dimensional faces and the sums of conic quermassintegrals of their k-dimensional faces.
These expectations are expressed in terms of Stirling numbers of both kinds and their B-analogues.
Angelegt am Friday, 25.06.2021 10:19 von Anita Kollwitz
Geändert am Wednesday, 30.06.2021 12:51 von Anita Kollwitz
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