5 citations · 8 across the 5 of their papers we have counts for
6 papers
Slab Theorem and Halfspace Theorem for constant mean curvature surfaces in
Laurent Hauswirth, Ana Menezes, Magdalena Rodriguez
We prove that a properly embedded annular end of a surface in with constant mean curvature can not be contained in any horizontal…
Properly embedded minimal annuli in
Leonor Ferrer, Francisco Martin, Rafe Mazzeo +1
In this paper we study the moduli space of properly Alexandrov-embedded, minimal annuli in with horizontal ends. We say that the ends are horizonta…
Minimal graphs over Riemannian surfaces and harmonic diffeomorphisms
Laurent Mazet, Magdalena Rodriguez, Harold Rosenberg
We construct a parabolic entire minimal graph over a finite topology complete Riemannian surface of curvature and infinite area (thus of non-parabolic conformal type).…
Non-proper complete minimal surfaces embedded in H^2 x R
Magdalena Rodriguez, Giuseppe Tinaglia
Examples of complete minimal surfaces properly embedded in H^2 x R have been extensively studied and the literature contains a plethora of nontrivial ones. In this paper we constru…
Simply-connected minimal surfaces with finite total curvature in $\H^2\times\R$
Juncheol Pyo, Magdalena Rodriguez
Laurent Hauswirth and Harold Rosenberg developed the theory of minimal surfaces with finite total curvature in $\H^2\times\R$. They showed that the total curvature of one such a su…
An end-to-end-construction for singly periodic minimal surfaces
Laurent Hauswirth, Filippo Morabito, Magdalena Rodriguez
We show the existence of various families of properly embedded singly periodic minimal surfaces in R^3 with finite arbitrary genus and Scherk type ends in the quotient. The proof o…