works on

From the 1 of 7 linked papers with an AI index.

most citedElliptic special Weingarten surfaces of minimal type in $\mathbb{R}^3$ of finite total curvature

1 citations · 1 across the 4 of their papers we have counts for

collaborators

7 papers

math.DG20261 cited

Elliptic special Weingarten surfaces of minimal type in of finite total curvature

José M. Espinar, Héber Mesa

The paper investigates complete embedded elliptic special Weingarten surfaces of minimal type in Euclidean 3‑space that have finite total curvature, establishing a Jorge–Meeks type…

math.DG2026

Genus two embedded minimal surfaces in with dihedral symmetry

José M. Espinar, José M. Espinar, Joaquín Pérez +1

We prove that the Lawson surface is the unique closed embedded minimal surface of genus in whose isometry group contains the dihedral group gener…

math.GT2026

Closed --Manifolds Foliated by Hyperplanes

José M. Espinar, Harold Rosenberg

Let be a closed, orientable --manifold carrying a transversely oriented codimension--one foliation whose leaves are diffeomorphic to . We prove that $M…

math.DG2026

Aleksandrov reflection for Geometric Flows in Hyperbolic Spaces

Theodora Bourni, José M. Espinar, Aakash Mishra

We develop an Aleksandrov reflection framework for a large class of expanding curvature flows in hyperbolic space, with inverse mean curvature flow serving as a model case. The met…

math.DG2026

Comparison methods for semilinear elliptic problems on Riemannian manifolds with a Ricci lower bound

José M. Espinar, Fernán González-Ibáñez, Diego A. Marín

In the first part of the article we develop a comparison method for positive solutions of the semilinear Dirichlet problem on domains of a Rie…

math.AP2026

Extremal domains in : Geometric and Analytic methods

José M. Espinar, Diego A. Marín

In this article, we study domains that support positive solutions of the overdetermined problem subject…