Quasi-isometries between non-locally-finite graphs and structure trees

Mathematics – Combinatorics

Scientific paper

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16 pages

Scientific paper

We prove several criteria for quasi-isometry between non-locally-finite
graphs and their structure trees. Results of M\"oller in \cite{moeller92ends2}
for locally finite and transitive graphs are generalized. We also give a
criterion which describes quasi-isometry by how edge-ends are split up by the
cuts of a structure tree.

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