Add to ORKGAbstract. In this article we generalize the notion of constant angle surfaces in S2 × R and H2×R to general Bianchi-Cartan-Vranceanu spaces. We show that these surfaces have constant Gaussian curvature and we give a complete local classification in the Heisenberg group. 1
Ristow Montes Abstract. In this paper we establish equations for the Gaussian Curva-ture and for the...
We prove that, in general, H-regular surfaces in the Heisenberg group H1 are not bi-Lipschitz equiva...
We introduce a hyperbolic Gauss map into the Poincare ́ disk for any surface in H²×R with regular ve...
In this paper, we define and, then, we characterize constant angle spacelike and timelike surfaces i...
We use a Riemannnian approximation scheme to define a notion of intrinsic Gaussian curvature for a E...
In Euclidean $3$-space, it is well known that the Sine-Gordon equation was considered in the ninetee...
We use a Riemannnian approximation scheme to define a notion of intrinsic Gaussian curvature for a E...
The metric normal is an useful tool to study geometric invariants of surfaces. In particular we can ...
Neste trabalho vamos estudar as superfÂıcies invariantes com curvatura mÃdia constante no grupo...
In this paper we classify complete surfaces of constant mean curvature whose Gaussian curvature does...
Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)Conselho Nacional de Desenvolvimento Ci...
ABSTRACT. We classify constant mean curvature surfaces invariant by a 1-parameter group of isometrie...
In this report, we study minimal surfaces of the tridimensional Heisenberg group, as well as their G...
We prove that, in general, H-regular surfaces in the Heisenberg group H^1 are not bi-Lipschitz equiv...
Abstract. We classify all surfaces in H2×R for which the unit normal makes a constant angle with the...
Ristow Montes Abstract. In this paper we establish equations for the Gaussian Curva-ture and for the...
We prove that, in general, H-regular surfaces in the Heisenberg group H1 are not bi-Lipschitz equiva...
We introduce a hyperbolic Gauss map into the Poincare ́ disk for any surface in H²×R with regular ve...
In this paper, we define and, then, we characterize constant angle spacelike and timelike surfaces i...
We use a Riemannnian approximation scheme to define a notion of intrinsic Gaussian curvature for a E...
In Euclidean $3$-space, it is well known that the Sine-Gordon equation was considered in the ninetee...
We use a Riemannnian approximation scheme to define a notion of intrinsic Gaussian curvature for a E...
The metric normal is an useful tool to study geometric invariants of surfaces. In particular we can ...
Neste trabalho vamos estudar as superfÂıcies invariantes com curvatura mÃdia constante no grupo...
In this paper we classify complete surfaces of constant mean curvature whose Gaussian curvature does...
Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP)Conselho Nacional de Desenvolvimento Ci...
ABSTRACT. We classify constant mean curvature surfaces invariant by a 1-parameter group of isometrie...
In this report, we study minimal surfaces of the tridimensional Heisenberg group, as well as their G...
We prove that, in general, H-regular surfaces in the Heisenberg group H^1 are not bi-Lipschitz equiv...
Abstract. We classify all surfaces in H2×R for which the unit normal makes a constant angle with the...
Ristow Montes Abstract. In this paper we establish equations for the Gaussian Curva-ture and for the...
We prove that, in general, H-regular surfaces in the Heisenberg group H1 are not bi-Lipschitz equiva...
We introduce a hyperbolic Gauss map into the Poincare ́ disk for any surface in H²×R with regular ve...