Add to ORKGAbstract. We prove prove a bridge principle at infinity for area-minimizing surfaces in the hyperbolic space H3, and we use it to prove that any open, connected, orientable surface can be properly embedded in H3 as an area-minimizing surface. Moreover, the embedding can be constructed in such a way that the limit sets of different ends are disjoint
In this paper we derive some global properties of properly embedded surfaces in R3 of non-zero const...
In this paper we derive some global properties of properly embedded surfaces in R3 of non-zero const...
Plateau’s problem is to show the existence of an area minimizing surface with a given boundary, a pr...
In this paper, we give some examples of area-minimizing surfaces to clarify some wellknown features ...
In this paper, we give several results on area minimizing surfaces in strictly mean convex 3-manifol...
We show that any open orientable surface S can be properly embedded in H^2xR as an area minimizing s...
AbstractLet r be a metric on the hyperbolic 3-space H3 induced from an arbitrary Riemannian metric o...
We prove there exists a compact embedded minimal surface in a complete finite volume hyperbolic 3-ma...
International audienceIn this paper, we study closed embedded minimal hypersurfaces in a Riemannian ...
We study area-stationary surfaces in the space $\mathbf{L}(\mathbf{H}^3)$ of oriented geodesics of h...
In this thesis we look at minimal surfaces in R^3. We begin by looking at the theory of minimal surf...
Let M be an embedded strictly stable constant mean curvature surface, and S a surface with the same ...
By using a simple topological argument, we show that the space of closed, orientable, codimension-1 ...
International audienceWe prove there exists a compact embedded minimal surface in a complete finite ...
For k ≥ 7, we determine the minimal area of a compact hyperbolic surface, and an oriented compact hy...
In this paper we derive some global properties of properly embedded surfaces in R3 of non-zero const...
In this paper we derive some global properties of properly embedded surfaces in R3 of non-zero const...
Plateau’s problem is to show the existence of an area minimizing surface with a given boundary, a pr...
In this paper, we give some examples of area-minimizing surfaces to clarify some wellknown features ...
In this paper, we give several results on area minimizing surfaces in strictly mean convex 3-manifol...
We show that any open orientable surface S can be properly embedded in H^2xR as an area minimizing s...
AbstractLet r be a metric on the hyperbolic 3-space H3 induced from an arbitrary Riemannian metric o...
We prove there exists a compact embedded minimal surface in a complete finite volume hyperbolic 3-ma...
International audienceIn this paper, we study closed embedded minimal hypersurfaces in a Riemannian ...
We study area-stationary surfaces in the space $\mathbf{L}(\mathbf{H}^3)$ of oriented geodesics of h...
In this thesis we look at minimal surfaces in R^3. We begin by looking at the theory of minimal surf...
Let M be an embedded strictly stable constant mean curvature surface, and S a surface with the same ...
By using a simple topological argument, we show that the space of closed, orientable, codimension-1 ...
International audienceWe prove there exists a compact embedded minimal surface in a complete finite ...
For k ≥ 7, we determine the minimal area of a compact hyperbolic surface, and an oriented compact hy...
In this paper we derive some global properties of properly embedded surfaces in R3 of non-zero const...
In this paper we derive some global properties of properly embedded surfaces in R3 of non-zero const...
Plateau’s problem is to show the existence of an area minimizing surface with a given boundary, a pr...