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Asymptotic behavior of harmonic maps and exponentially harmonic functions

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Abstract

Let M be a Riemannian manifold with asymptoticallynon-negative curvature. We study the asymptotic behavior of theenergy densities of a harmonic map and an exponentially harmonicfunction on M. We prove that the energy density of a boundedharmonic map vanishes at infinity when the target is aCartan-Hadamard manifold. Also we prove that the energy density ofa bounded exponentially harmonic function vanishes at infinity.

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