J. Espinar

works on

alexandrov reflection 1 elliptic weingarten surfaces 1 finite total curvature 1 jorgemeeks formula 1 minimal type surfaces 1 rotational symmetry 1

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

most citedElliptic special Weingarten surfaces of minimal type in

R^{3}

of finite total curvature

1 citations · 1 across the 5 of their papers we have counts for

collaborators

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math.AP2026

Extremal domains in $S^{2}$ : Geometric and Analytic methods

In this article, we study domains $I^c ◯ \subset S^{2}$ that support positive solutions of the overdetermined problem $I^ u + f (u, ∣\nabla u ∣) = 0 in I^c ◯,$ subject…

math.AP2026

On the Dirichlet boundary value problem on Cartan-Hadamard manifolds

In this paper, we investigate the Dirichlet boundary value problem on Cartan-Hadamard manifolds, focusing on the non-existence of bounded (viscosity) solutions to semi-linear ellip…

Extremal domains in S2: Geometric and Analytic methods

On the Dirichlet boundary value problem on Cartan-Hadamard manifolds

Extremal domains in $S^{2}$ : Geometric and Analytic methods