8 citations · 13 across the 4 of their papers we have counts for
4 papers
On the topology of constant mean curvature surfaces in H2 X R with boundary in a plane
Vlad Moraru, Barbara Nelli
A gap in the proof prevents us to show that surfaces with constant mean curvature closed to 1/2 in H2 X R and having boundary with curvature greater than one, contained in a horizo…
A splitting theorem for scalar curvature
Otis Chodosh, Michael Eichmair, Vlad Moraru
We show that a Riemannian -manifold with non-negative scalar curvature is flat if it contains an area-minimizing cylinder. This scalar-curvature analogue of the classical splitt…
On Area Comparison and Rigidity Involving the Scalar Curvature
Vlad Moraru
We prove a splitting theorem for Riemannian n-manifolds with scalar curvature bounded below by a negative constant and containing certain area-minimising hypersurfaces (Theorem 3).…
Splitting of 3-Manifolds and Rigidity of Area-Minimising Surfaces
Mario Micallef, Vlad Moraru
In this paper we prove an area comparison result for certain totally geodesic surfaces in 3-manifolds with a lower bound on the scalar curvature. This result is a variant of a comp…