Isometry groups of non-positively curved spaces: Structure Theory

We develop the structure theory of full isometry groups of locally compact non-positively curved metric spaces. Amongst the discussed themes are de Rham decompositions, normal subgroup structure and characterising properties of symmetric spaces and Bruhat--Tits buildings. Applications to discrete groups and further developments on non-positively curved lattices are exposed in a companion paper: "Isometry groups of non-positively curved spaces: Discrete subgroups".


Published in:
Journal of Topology, 2, 4, 661--700
Year:
2009
Keywords:
Laboratories:




 Record created 2008-10-29, last modified 2018-03-17


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