We consider the area functional for t-graphs in the sub-Riemannian Heisenberg group and study minimizers of the associated Dirichlet problem. We prove that, under a bounded slope condition on the boundary datum, there exists a unique minimizer and that this minimizer is Lipschitz continuous. We also provide an example showing that, in the first Heisenberg group, Lipschitz regularity is sharp even under the bounded slope condition
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We prove that Lipschitz intrinsic graphs in the Heisenberg groups , with n > 1, which are vanishing...
In the setting of the sub-Riemannian Heisenberg group H^n, we introduce and study the classes of t- ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Abstract. In [3], we studied p-mean curvature and the associated p-minimal surfaces in the Heisenber...
This dissertation uses methods from convex analysis and calculus of variations to find solutions to ...
We prove that the boundary of H-perimeter minimizing sets in the Heisenberg group can be approximat...
Abstract. In this paper we provide a characterization of intrinsic Lipschitz graphs in the sub-Riema...
In this thesis we study intrinsic Lipschitz functions. In particular we provide a regular approximat...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We prove that Lipschitz intrinsic graphs in the Heisenberg groups , with n > 1, which are vanishing...
In the setting of the sub-Riemannian Heisenberg group H^n, we introduce and study the classes of t- ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Minimal surfaces in the sub-Riemannian Heisenberg group can be constructed by means of a Riemannian ...
Abstract. In [3], we studied p-mean curvature and the associated p-minimal surfaces in the Heisenber...
This dissertation uses methods from convex analysis and calculus of variations to find solutions to ...
We prove that the boundary of H-perimeter minimizing sets in the Heisenberg group can be approximat...
Abstract. In this paper we provide a characterization of intrinsic Lipschitz graphs in the sub-Riema...
In this thesis we study intrinsic Lipschitz functions. In particular we provide a regular approximat...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We prove that Lipschitz intrinsic graphs in the Heisenberg groups , with n > 1, which are vanishing...