Asymptotic properties of energy of harmonic maps on asymptotically hyperbolic manifolds

Mathematics – Differential Geometry

Scientific paper

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LaTeX, 17 pages

Scientific paper

Asymptotic behavior of energy of a harmonic map defined on an asymptotically
hyperbolic manifold is considered. Using the growth of energy, we show that a
harmonic map defined on some asymptotically hyperbolic manifolds has to be
constant if the total energy is finite, or if the map approaches a point fast
enough, in terms of a defining function for the boundary.

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