Add to ORKGAbstract. In this paper we find functions over bounded domains in the 2-dimensional Euclidean space, whose graphs (in the Heisenberg space) has constant mean curvature different from zero and taking on (possibly) infinite boundary values over the boundary of the domain. 1
We prove an existence result for non-rotational constant mean curvature ends of graphs on the hyperb...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
We prove an existence result for non-rotational constant mean curvature ends of graphs on the hyperb...
International audienceWe extend the classical existence and uniqueness theory of Jenkins-Serrin (H =...
In this paper we study constant mean curvature graphs in M × R where M = H2 or S2 the hyperbolic pla...
In this paper we study constant mean curvature graphs in M × R where M = H2 or S2 the hyperbolic pla...
We study constant mean curvature graphs in the Riemannian 3-dimensional Heisenberg spaces H = H(τ). ...
Abstract. We study a half-space problem related to graphs in H2 ×R, where H2 is the hyperbolic plane...
We consider the Dirichlet problem for the constant mean curvature surface equation on domains of an ...
We study the existence and unicity of graphs with constant mean curvature in the Euclidean sphere Sn...
International audienceWe study a half-space problem related to graphs in $H^2\times R$, where $H^2$ ...
In this work we will deal with disc type surfaces of constant mean curvature in the three dimensiona...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
We prove an existence result for non-rotational constant mean curvature ends of graphs on the hyperb...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
We prove an existence result for non-rotational constant mean curvature ends of graphs on the hyperb...
International audienceWe extend the classical existence and uniqueness theory of Jenkins-Serrin (H =...
In this paper we study constant mean curvature graphs in M × R where M = H2 or S2 the hyperbolic pla...
In this paper we study constant mean curvature graphs in M × R where M = H2 or S2 the hyperbolic pla...
We study constant mean curvature graphs in the Riemannian 3-dimensional Heisenberg spaces H = H(τ). ...
Abstract. We study a half-space problem related to graphs in H2 ×R, where H2 is the hyperbolic plane...
We consider the Dirichlet problem for the constant mean curvature surface equation on domains of an ...
We study the existence and unicity of graphs with constant mean curvature in the Euclidean sphere Sn...
International audienceWe study a half-space problem related to graphs in $H^2\times R$, where $H^2$ ...
In this work we will deal with disc type surfaces of constant mean curvature in the three dimensiona...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
We prove an existence result for non-rotational constant mean curvature ends of graphs on the hyperb...
In this paper we characterize the Neumann-parabolicity of manifolds with boundary in terms of a new ...
We prove an existence result for non-rotational constant mean curvature ends of graphs on the hyperb...