A LIOUVILLE THEOREM FOR F-HARMONIC MAPS WITH MODERATE DIVERGENT ENERGY.

In this paper, we obtain a Liouville theorem of F-harmonic maps between complete Riemannian manifolds with moderate divergent F-energy. We assume that F is a concave function and satisfies a differential inequality. We employ Ara's F-stress-energy tensor and the Hessian comparison theorem to prove the main result. [ABSTRACT FROM AUTHOR]