Quasiisometries between negatively curved Hadamard manifolds
classification
🧮 math.GR
math.GT
keywords
manifoldsbilipschitzcompactcoverscurvaturecurveddimensiondistance
read the original abstract
Let X, Y be the universal covers of two compact Riemannian manifolds (with dimension not equal to 4) with negative sectional curvature. Then every quasiisometry between them lies at a finite distance from a bilipschitz homeomorphism.
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