13 citations · 62 across the 26 of their papers we have counts for
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math.PR2015
Random conical tessellations
Daniel Hug, Rolf Schneider
We consider tessellations of the Euclidean -sphere by -dimensional great subspheres or, equivalently, tessellations of Euclidean -space by hyperplanes through the…
math.PR2015
Random points in halfspheres
Imre Bárány, Daniel Hug, Matthias Reitzner +1
A random spherical polytope in a spherically convex set as considered here is the spherical convex hull of independent, uniformly distributed random point…
math.PR2015
Second moments related to Poisson hyperplane tessellations
Rolf Schneider
We consider the typical cell of a stationary Poisson hyperplane tessellation in d-dimensional Euclidean space. It is well known that the expected vertex number of the typical cell…