  Let E be a locally compact second countable Hausdorff space and F the
pertaining family of all closed sets. We endow F respectively with the
Fell-topology, the upper Fell topology or the upper Vietoris-topology and
investigate weak convergence of probability measures on the corresponding
hyperspaces with a focus on the upper Fell topology. The results can be
transferred to distributional convergence of random closed sets in E with
applications to the asymptotic behavior of measurable selection.
