activity
20042024
most citedDensity theorems for complete minimal surfaces in R^3

43 citations · 55 across the 6 of their papers we have counts for

collaborators

8 papers

math.DG2024

Complete translating solitons in Lorentzian products

Leonor Ferrer, Francisco Martín, Miguel Sánchez

Obstructions to the existence of spacelike solitons depending on the growth of the mean curvature are proved for Lorentzian products wit…

math.DG2019

Families of minimal surfaces in foliated by arcs and their Jacobi fields

Leonor Ferrer, Francisco Martín, Rafe Mazzeo +1

This note provides some new perspectives and calculations regarding an interesting known family of minimal surfaces in . The surfaces in this family…

math.DG2017

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…

math.DG2009★ 9 cited

Existence of proper minimal surfaces of arbitrary topological type

Leonor Ferrer, Francisco Martin, William H. Meeks

Consider a domain D in R^3 which is convex (possibly all R^3) or which is smooth and bounded. Given any open surface M, we prove that there exists a complete, proper minimal immers…

math.DG2006★ 43 cited

Density theorems for complete minimal surfaces in R^3

A. Alarcon, L. Ferrer, F. Martin

In this paper we have proved several approximation theorems for the family of minimal surfaces in R^3 that imply, among other things, that complete minimal surfaces are dense in th…

math.DG2006★ 2 cited

A construction of a complete bounded null curve in

Leonor Ferrer, Francisco Martin, Masaaki Umehara +1

We construct a complete bounded immersed null holomorphic curve in C^3, which is a recovery of the previous version of the paper Calc. Var. and PDE's vol 36 (2009); Erratum: to app…