Add to ORKGThe purpose of this paper is to display harmonic maps as a computational tool in Teichmtiller theory. Let E be a compact surface without boundary of genus p) 2, and let g and 7 be (marked) conformal structures on E. Thus (E,g) and (8, f) define elements of Teichmiiller space To. Each such element carries a uniqu
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
A harmonic morphism is a map between two Riemannian manifolds with the property that its composition...
We discuss the harmonicity of horizontally conformal maps and their relations with the spectrum of t...
Abstract. We study harmonic maps between two distinct compact Riemann surfaces of the same genus. Ou...
Harmonic maps are fundamental objects in differential geometry. They play an important role in study...
Abstract. We give sufficient conditions for the existence of equivariant harmonic maps from the univ...
We extend harmonic map techniques to the setting of more general differential equations in conformal...
In this thesis work, we investigate the asymptotic behavior of the sectional curvatures of the Weil-...
Abstract. This paper deals with certain advances in the understanding of the geometry of superconfor...
Abstract. In this article we introduce a numerical algorithm for finding harmonic mappings by using ...
We consider discrete harmonic maps that are conforming or non-conforming piecewise linear maps, and ...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
A harmonic morphism is a map between two Riemannian manifolds with the property that its composition...
We discuss the harmonicity of horizontally conformal maps and their relations with the spectrum of t...
Abstract. We study harmonic maps between two distinct compact Riemann surfaces of the same genus. Ou...
Harmonic maps are fundamental objects in differential geometry. They play an important role in study...
Abstract. We give sufficient conditions for the existence of equivariant harmonic maps from the univ...
We extend harmonic map techniques to the setting of more general differential equations in conformal...
In this thesis work, we investigate the asymptotic behavior of the sectional curvatures of the Weil-...
Abstract. This paper deals with certain advances in the understanding of the geometry of superconfor...
Abstract. In this article we introduce a numerical algorithm for finding harmonic mappings by using ...
We consider discrete harmonic maps that are conforming or non-conforming piecewise linear maps, and ...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
We extend many known results for harmonic maps from the 2-sphere into a Grassmannian to harmonic map...
A harmonic morphism is a map between two Riemannian manifolds with the property that its composition...
We discuss the harmonicity of horizontally conformal maps and their relations with the spectrum of t...