Harmonic maps and the topology of conformally compact Einstein manifolds

Mathematics – Differential Geometry

Scientific paper

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To appear in Math. Res. Lett., 16 pages

Scientific paper

We study the topology of a complete asymptotically hyperbolic Einstein
manifold such that its conformal boundary has positive Yamabe invariant. We
proved that all maps from such manifold into any nonpositively curved manifold
are homotopically trivial. Our proof is based on a Bochner type argument on
harmonic maps.

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