I. D. de Oliveira

most citedLocally convex surfaces immersed in a Killing submersion

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.DG2012

Locally convex hypersurfaces immersed in $H^{n} \times R$

Inês Silva de Oliveira, Paul A. Schweitzer S. J

We prove a theorem of Hadamard-Stoker type: a connected locally convex complete hypersurface immersed in $H^{n} \times R$ (n>1), where $H^{n}$ is n-dimensional hyperbolic space, is emb…

math.DG2010★ 1 cited

Locally convex surfaces immersed in a Killing submersion

Jose M. Espinar, Ines S. de Oliveira

We generalize Hadamard-Stoker-Currier Theorems for surfaces immersed in a Killing submersion over a strictly Hadamard surface whose fibers are the trajectories of a unit Killing fi…

Locally convex hypersurfaces immersed in Hn×R

Locally convex surfaces immersed in a Killing submersion

Locally convex hypersurfaces immersed in $H^{n} \times R$