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Classical Schwarz reflection principle for Jenkins-Serrin type minimal surfaces - MaRDI portal

Classical Schwarz reflection principle for Jenkins-Serrin type minimal surfaces (Q2303733)

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Language	Label	Description	Also known as
English	Classical Schwarz reflection principle for Jenkins-Serrin type minimal surfaces	scientific article

Statements

scholarly article

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Classical Schwarz reflection principle for Jenkins-Serrin type minimal surfaces (English)

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Ricardo Sa Earp

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Annals of Global Analysis and Geometry

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publication date

5 March 2020

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full work available at URL

https://arxiv.org/abs/1809.05326

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zbMATH Keywords

minimal surfaces

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Jenkins-Serrin type surfaces

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Schwarz reflection principle

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curvature estimates

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blow-up techniques

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MaRDI profile type

MaRDI publication profile

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Isometric immersions into 3-dimensional homogeneous manifolds

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Stable complete minimal surfaces in 𝑅³ are planes

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The structure of complete stable minimal surfaces in 3-manifolds of non-negative scalar curvature

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On the number of exceptional values of the Gauss map of minimal surfaces

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The strong halfspace theorem for minimal surfaces

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Variational problems of minimal surface type. II: Boundary value problems for the minimal surface equation

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The existence of embedded minimal surfaces and the problem of uniqueness

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The problem of Plateau on a Riemannian manifold

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Minimal surfaces in \(\mathbb{H}^2\times\mathbb{R}\).

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Minimal graphs in \(\mathrm{Nil}_3:\) existence and non-existence results

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A Jenkins-Serrin theorem in \(M^2 \times \mathbb R\)

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Intersection of minimal surfaces of bounded curvature

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General curvature estimates for stable H-surfaces in 3-manifolds applications

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Existence and uniqueness of minimal graphs in hyperbolic space

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Minimal graphs in \(\mathbb H^n\times \mathbb R\) and \(\mathbb R^{n+1}\)

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An asymptotic theorem for minimal surfaces and existence results for minimal graphs in \({\mathbb H^2 \times \mathbb R}\)

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A priori estimates for solutions of the minimal surface equation

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Totally umbilic surfaces in homogeneous 3-manifolds

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The Gauss map of a complete non-flat minimal surface cannot omit 7 points of the sphere

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Minimal surfaces in \(\widehat PSL_2(\mathbb R)\)

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Identifiers

zbMATH Open document ID

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Mathematics Subject Classification ID

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zbMATH DE Number

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10.1007/S10455-020-09704-X

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Sitelinks

Mathematics(1 entry)

mardi Publication:2303733

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