activity
20082016
most citedIndex and nullity of the Gauss map of the Costa-Hoffman-Meeks surfaces

5 citations · 9 across the 6 of their papers we have counts for

collaborators

7 papers

math.AP2016

Towering phenomena for the Yamabe equation on symmetric manifolds

Filippo Morabito, Angela Pistoia, Giusi Vaira

Let be a compact smooth connected Riemannian manifold (without boundary) of dimension . Assume is symmetric with respect to a point with non-vanishing Weyl…

math.DG2013

Delaunay type domains for an overdetermined elliptic problem in S^n x R and H^n x R

Filippo Morabito, Pieralberto Sicbaldi

We prove the existence of a countable family of Delaunay type domains Ω_j in M^n x R, where M^n is the Riemannian manifold S^n or H^n and n is at least 2, bifurcating from the cyli…

math.DG2010

Non-periodic Riemann examples with handles

Filippo Morabito, Martin Traizet

We show the existence of 1-parameter families of non-periodic, complete, embedded minimal surfaces in euclidean space with infinitely many parallel planar ends. In particular we ar…

math.DG2010

Classification of rotational special Weingarten surfaces of minimal type in S^2 x R and H^2 x R

Filippo Morabito, M. Magdalena Rodriguez

In this paper we finish the classification of rotational special Weingarten surfaces in S^2 x R and H^2 x R; i.e. rotational surfaces in S^2 x R and H^2 x R whose mean curvature h…

math.DG2009★ 4 cited

Saddle towers in H^2 x R

Filippo Morabito, M. Magdalena Rodriguez

Given k>=2, we construct a (2k-2)-parameter family of properly embedded minimal surfaces in H^2 x R invariant by a vertical translation T, called Saddle Towers, which have total in…

math.DG2008

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…