
arXiv: math/9608206
We present an extension of Dunwoody's theory of tracks and use it to prove an analogue of the annulus theorem for hyperbolic groups.
Topological methods in group theory, numbers of ends, Geometric Topology (math.GT), Group Theory (math.GR), Hyperbolic groups and nonpositively curved groups, annulus theorem for 3-manifolds, Mathematics - Geometric Topology, General structure theorems for groups, hyperbolic groups, subgroups of finite index, General geometric structures on low-dimensional manifolds, FOS: Mathematics, Geometric group theory, Mathematics - Group Theory
Topological methods in group theory, numbers of ends, Geometric Topology (math.GT), Group Theory (math.GR), Hyperbolic groups and nonpositively curved groups, annulus theorem for 3-manifolds, Mathematics - Geometric Topology, General structure theorems for groups, hyperbolic groups, subgroups of finite index, General geometric structures on low-dimensional manifolds, FOS: Mathematics, Geometric group theory, Mathematics - Group Theory
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