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Characterizations of Morse quasi-geodesics via superlinear divergence and sublinear contraction

Published 8 Jan 2016 in math.MG and math.GR | (1601.01897v2)

Abstract: We introduce and begin a systematic study of sublinearly contracting projections. We give two characterizations of Morse quasi-geodesics in an arbitrary geodesic metric space. One is that they are sublinearly contracting; the other is that they have completely superlinear divergence. We give a further characterization of sublinearly contracting projections in terms of projections of geodesic segments.

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