Observations on harmonic maps and singular varieties
On an energy function for the Weil-Petersson metric on Teichmüller space.
On equivariant p-harmonic maps
On existence of harmonic maps from a surface to the spcae of it
On generalized -harmonic morphisms
In this paper, we study the characterization of generalized -harmonic morphisms between Riemannian manifolds. We prove that a map between Riemannian manifolds is an -harmonic morphism if and only if it is a horizontally weakly conformal map satisfying some further conditions. We present new properties generalizing Fuglede-Ishihara characterization for harmonic morphisms ([Fuglede B., Harmonic morphisms between Riemannian manifolds, Ann. Inst. Fourier (Grenoble) 28 (1978), 107–144], [Ishihara T., A...
On harmonic representatives of ... .
On harmonic vector fields.
A tangent bundle to a Riemannian manifold carries various metrics induced by a Riemannian tensor. We consider harmonic vector fields with respect to some of these metrics. We give a simple proof that a vector field on a compact manifold is harmonic with respect to the Sasaki metric on TM if and only if it is parallel. We also consider the metrics II and I + II on a tangent bundle (cf. [YI]) and harmonic vector fields generated by them.
On Interior regularity and Liouville's theorem for harmonic mappings.
On polyharmonic maps into spheres in the critical dimension
On removable singularities of p-harmonic maps
On the biharmonicity of product maps.
On the continuity of harmonic mappings and the Boundary.
On the evolution of harmonic mappings of Riemannian surfaces.
On the Existence of Harmonic Diffeomorphisms Between Surfaces.
On the existence of harmonic maps from a surface into the real projective plane
On the existence of Harmonic Morphisms form Symmetric spaces of rank one.
On the existence of Jenkins-Strebel differentials using harmonic maps from surfaces to graphs.
On the fundamental group of the space of harmonic 2-spheres in the n-sphere.
On the harmonic maps from R 1,1 to S 1,1.
On the Isotropy of Compact Minimal Surfaces in CPn.