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

José M. Espinar, Héber Mesa

Type: Preprint

Publication Date: 2019-01-01

Citations: 1

DOI: https://doi.org/10.48550/arxiv.1907.09122

View Publication

Locations

arXiv (Cornell University) - View
DataCite API - View

Similar Works

Action	Title	Year	Authors
+ PDF Chat	COMPLETE STATIONARY SURFACES IN ${\mathbb R}^4_1$ WITH TOTAL GAUSSIAN CURVATURE – ∫ K<font>d</font>M = 4π	2013	Xiang Ma Peng Wang
+	Rotational symmetry of Weingarten spheres in homogeneous three-manifolds	2018	José A. Gálvez Pablo Mira
+	Rotational symmetry of Weingarten spheres in homogeneous three-manifolds	2018	José A. Gálvez Pablo Mira
+ PDF Chat	Complete embedded minimal surfaces of finite total curvature	1985	David Hoffman William H. Meeks
+	Complete embedded minimal surfaces of finite total curvature	1995	David Hoffman Hermann Karcher
+	Review of "Classification of rotational special Weingarten surfaces of minimal type in S²xR and H²xR"	2013	Wendy Goemans
+	Constructing mean curvature 1 surfaces in $H^3$ with irregular ends	2008	Wayne Rossman Masaaki Umehara Kotaro Yamada
+	Rotational linear Weingarten surfaces of hyperbolic type	2006	Rafael López
+	Channel linear Weingarten surfaces	2015	Udo Hertrich-Jeromin Klara Mundilova Ekkehard-Heinrich Tjaden
+ PDF Chat	Channel Linear Weingarten Surfaces	2015	Udo Hertrich-Jeromin Klara Mundilova Ekkehard-Heinrich Tjaden
+ PDF Chat	Ribaucour transformations for constant mean curvature and linear Weingarten surfaces	2003	Armando M. V. Corro Walterson Ferreira Keti Tenenblat
+	A family of higher genus complete minimal surfaces that includes the Costa-Hoffman-Meeks one	2023	Irene I. Onnis Bárbara Corominas Valério José Antonio M. Vilhena
+ PDF Chat	Compact embedded surfaces with constant mean curvature in $\Bbb{S}^2\times\Bbb{R}$	2020	José M. Manzano Francisco Torralbo
+	On the characterization of minimal surfaces with finite total curvature in $\mathbb H^2\times\mathbb R$ and $\widetilde{\rm PSL}_2(\mathbb{R},\tau)$	2016	Laurent Hauswirth Ana Menezes M. Magdalena Rodríguez
+	Classification of rotational special Weingarten surfaces of minimal type in S^2 x R and H^2 x R	2010	Filippo Morabito M. Magdalena Rodríguez
+	On the characterization of minimal surfaces with finite total curvature in $\mathbb H^2\times\mathbb R$ and $\widetilde{\rm PSL}_2(\mathbb{R},τ)$	2016	Laurent Hauswirth Ana Menezes M. Magdalena Rodríguez
+	Elliptic Weingarten Hypersurfaces of Riemannian Products	2021	Ronaldo F. de Lima Álvaro Ramos João Paulo dos Santos
+ PDF Chat	Entire solutions of the Allen-Cahn equation and complete embedded minimal surfaces of finite total curvature in $\mathbb{R}^3$	2013	Manuel del Pino Michał Kowalczyk Juncheng Wei
+	Classification of rotational special Weingarten surfaces of minimal type in $${\mathbb{S}^2 \times \mathbb{R}}$$ and $${\mathbb{H}^2 \times \mathbb{R}}$$	2012	Filippo Morabito M. Magdalena Rodríguez
+	SUPERFÍCIES MÍNIMAS EM R3	2013	FELIPE DE ALBUQUERQUE MELLO PEREIRA

Works That Cite This (1)

Action	Title	Year	Authors
+ PDF Chat	Quasiconformal Gauss maps and the Bernstein problem for Weingarten multigraphs	2023	Isabel Fernández José A. Gálvez Pablo Mira

Works Cited by This (36)

Action	Title	Year	Authors
+ PDF Chat	Complete Embedded Harmonic Surfaces in R<sup>3</sup>	2015	Peter Connor Kevin Li Matthias Weber
+	Harmonic Function Theory	1992	Sheldon Axler Paul Bourdon Wade Ramey
+	The geometry of properly embedded special surfaces in R3; e.g., surfaces satisfying aH+bK=1, where a and b are positive	1994	Harold Rosenberg Ricardo Sá Earp
+ PDF Chat	On a Class of Conformal Metrics	1962	Maurice Heins
+ PDF Chat	Lectures on Quasiconformal Mappings	2006	Lars V. Ahlfors
+	La ecuación de Codazzi en superficies	2008	Espinar García José María
+	Complete surfaces of finite total curvature	1987	Brian White
+ PDF Chat	Nonpositively Curved Surfaces in R3	2001	Hsungrow Chan Andrejs Treibergs
+ PDF Chat	Abstract Weingarten surfaces	1980	Tilla Klotz Milnor
+ PDF Chat	The structure of complete embedded surfaces with constant mean curvature	1989	Nicholas J. Korevaar Rob Kusner Bruce Solomon