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152 - Linus Kramer 2014
We prove continuity results for abstract epimorphisms of locally compact groups onto finitely generated groups.
Suppose that $X=G/K$ is the quotient of a locally compact group by a closed subgroup. If $X$ is locally contractible and connected, we prove that $X$ is a manifold. If the $G$-action is faithful, then $G$ is a Lie group.
We classify compact homogeneous geometries of irreducible spherical type and rank at least 2 which admit a transitive action of a compact connected group, up to equivariant 2-coverings. We apply our classification to polar actions on compact symmetric spaces.
123 - Linus Kramer 2010
This is a survey on nondiscrete euclidean buildings, with a focus on metric properties of these spaces.
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