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Limit sets for modules over groups on<i>CAT</i>(0) spaces: from the Euclidean to the hyperbolic

Limit sets for modules over groups on<i>CAT</i>(0) spaces: from the Euclidean to the hyperbolic

The observation that the zero-dimensional Geometric Invariant ÎŁ 0 ( G ; A ) of Bieri–Neumann–Strebel–Renz can be interpreted as a horospherical limit set opens a direct trail from Poincaréˈs limit set Λ ( Γ ) of a discrete group Γ of Möbius transformations (which contains the horospherical limit set