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Cycles for the dynamical study of foliated manifolds and complex manifolds.
Families of invariant manifolds corresponding to non-zero characteristics exponents.
Here objects are compact oriented manifolds (boundaries), and morphisms are oriented bordisms (space-times).
All known manifolds with engaging actions of higher rank lattices have an arithmetic fundamental group.
We want also to associate manifolds with boundary to graphs with boundary.
One often considers oriented bordisms, which are oriented manifolds with boundary.
The statement of (2.9) only relies on the topological concepts of orientation and boundaries of manifolds.
Similar definitions hold for functions taking values in manifolds.
Conjugacy and rigidity for nonpositively curved manifolds of higher rank.
Thus, is supported on a set which contains many full unstable manifolds.
We prove that such stable manifolds have their sizes bounded from below for infinitely hyperbolic points.
The following proposition describes the local stable and unstable manifolds.
We show that the metric of non-positively curved graph manifolds is determined by its geodesic flow.
Since any quasi-isometry between negatively curved simply connected manifolds induces a quasiconformal map of the boundaries, we have the following.
We study the growth of unstable manifolds of automorphisms of complex surfaces.
