activity
20162020
most citedA barrier principle at infinity for varifolds with bounded mean curvature

4 citations · 6 across the 3 of their papers we have counts for

collaborators

6 papers

math.DG2020★ 1 cited

Non-parametric mean curvature flow with prescribed contact angle in Riemannian products

Jean-Baptiste Casteras, Esko Heinonen, Ilkka Holopainen +1

Assuming that there exists a translating soliton with speed in a domain and with prescribed contact angle on , we prove that a graphical solution to t…

math.DG2020★ 1 cited

Translating solitons over Cartan-Hadamard manifolds

Jean-Baptiste Casteras, Esko Heinonen, Ilkka Holopainen +1

We prove existence results for entire graphical translators of the mean curvature flow (the so-called bowl solitons) on Cartan-Hadamard manifolds. We show that the asymptotic behav…

math.DG2020★ 4 cited

A barrier principle at infinity for varifolds with bounded mean curvature

Eddygledson Souza Gama, Jorge H. S. de Lira, Luciano Mari +1

Our work investigates varifolds in a Riemannian manifold, with arbitrary codimension and bounded mean curvature, contained in an open domain . Under mild assumption…

math.DG2019

Jenkins-Serrin problem for translating horizontal graphs in

Eddygledson S. Gama, Esko Heinonen, Jorge H. de Lira +1

We prove the existence of horizontal Jenkins-Serrin graphs that are translating solitons of the mean curvature flow in Riemannian product manifolds . Moreover, w…

math.DG2018

Jenkins-Serrin graphs in

Eddygledson S. Gama, Esko Heinonen, Jorge H. de Lira +1

The so called Jenkins-Serrin problem is a kind of Dirichlet problem for graphs with prescribed mean curvature that combines, at the same time, continuous boundary data with regions…

math.DG2016

Height estimates for Killing graphs

Debora Impera, Jorge H. de Lira, Stefano Pigola +1

The paper aims at proving global height estimates for Killing graphs defined over a complete manifold with nonempty boundary. To this end, we first point out how the geometric anal…