activity
20032022
most citedThe space of complete embedded maximal surfaces with isolated singularities in the 3-dimensional Lorentz-Minkowski space

6 citations · 29 across the 18 of their papers we have counts for

collaborators

19 papers

math.DG2022

Annular solutions to the partitioning problem in a ball

Alberto Cerezo, Isabel Fernandez, Pablo Mira

For any , , we construct a real analytic, one-parameter family of compact embedded CMC annuli with free boundary in the unit ball of $\math…

math.DG2022

Free boundary minimal annuli immersed in the unit ball

Isabel Fernandez, Laurent Hauswirth, Pablo Mira

We construct a family of compact free boundary minimal annuli immersed in the unit ball of , the first such examples other than the critical catenoid.…

math.DG2022

Elliptic Weingarten surfaces: singularities, rotational examples and the halfspace theorem

Isabel Fernandez, Pablo Mira

We show by phase space analysis that there are exactly 17 possible qualitative behaviors for a rotational surface in that satisfies an arbitrary elliptic Weingarten…

math.DG2020

Quasiconformal Gauss maps and the Bernstein problem for Weingarten multigraphs

Isabel Fernandez, Jose A. Galvez, Pablo Mira

We prove that any complete, uniformly elliptic Weingarten surface in Euclidean -space whose Gauss map image omits an open hemisphere is a cylinder or a plane. This generalizes a…

math.DG2013★ 1 cited

The Gauss map of surfaces in ~PSL_2(R)

Benoit Daniel, Isabel Fernandez, Pablo Mira

We define a Gauss map for surfaces in the universal cover of the Lie group PSL_2(R) endowed with a left-invariant Riemannian metric having a 4-dimensional isometry group. This Gaus…

math.DG2010

Harmonic mappings and conformal minimal immersions of Riemann surfaces into

Antonio Alarcon, Isabel Fernandez, Francisco J. Lopez

We prove that for any open Riemann surface natural number non-constant harmonic map and holomorphic 2-form on there exists a weak…