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Positive Hulls of Random Walks and Bridges by Godland, Thomas; Kabluchko, Zakhar is a scholarly article available to read on EtoBox.

What is Positive Hulls of Random Walks and Bridges about?

We study random convex cones defned 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.

Author

Godland, Thomas; Kabluchko, Zakhar

Published

2021

Language

EN