Authors: Yuxin Dong Hezi Lin Guilin Yang
Publish Date: 2015/07/09
Volume: 69, Issue: 1-2, Pages: 105-127
Abstract
We prove several Liouville theorems for Fharmonic maps from some complete Riemannian manifolds by assuming some conditions on the Hessian of the distance function the degrees of Ft and the asymptotic behavior of the maps at infinity In particular the results can be applied to Fharmonic maps from some pinched manifolds and can deduce a Bernstein type result for an entire minimal graph
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