activity
20092026
most citedSerrin's overdetermined problem for fully nonlinear non-elliptic equations

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

collaborators

7 papers

math.NT2026

On Galois Embedding Problems Arising from 3-Torsion of Elliptic Curves

José-A. Gálvez, Joan-C. Lario

We study Galois embedding problems arising from the 3-torsion of elliptic curves defined over , extending the correspondence to all possible images of mod 3 Galois repr…

math.DG2026

Asymptotic behavior at infinity of Weingarten surfaces

Aires E. M. Barbieri, José A. Gálvez, Yuanyuan Lian +1

We derive the asymptotic expansion at infinity for embedded ends of uniformly elliptic Weingarten surfaces with finite total curvature in , and we establish a maximum…

math.DG2019★ 3 cited

Serrin's overdetermined problem for fully nonlinear non-elliptic equations

José A. Gálvez, Pablo Mira

Let denote a solution to a rotationally invariant Hessian equation on a bounded simply connected domain , with constant Dirichlet and Neumann data on…

math.DG2017

Isolated singularities of the prescribed mean curvature equation in Minkowski -space

José A. Gálvez, Asun Jiménez, Pablo Mira

We give a classification of non-removable isolated singularities for real analytic solutions of the prescribed mean curvature equation in Minkowski -space.

math.DG2014

Isolated singularities of graphs in warped products and Monge-Ampère equations

José A. Gálvez, Asun Jiménez, Pablo Mira

We study graphs of positive extrinsic curvature with a non-removable isolated singularity in 3-dimensional warped product spaces, and describe their behavior at the singularity in…

math.DG2014

Complete Surfaces with Ends of Non Positive Curvature

José A. Gálvez, Antonio Martínez, José L. Teruel

In this paper we extend Efimov's Theorem by proving that any complete surface in with Gauss curvature bounded above by a negative constant outside a compact set has…

math.DG2009

The Codazzi Equation for Surfaces

Juan A. Aledo, José M. Espinar, José A. Gálvez

In this paper we develop an abstract theory for the Codazzi equation on surfaces, and use it as an analytic tool to derive new global results for surfaces in the space forms ${\bb…