A criterion for uniqueness of tangent cones at infinity for minimal surfaces

DOI10.1007/S12220-018-9994-5zbMath1409.53014arXiv1703.06819OpenAlexW2735028522WikidataQ129579180 ScholiaQ129579180MaRDI QIDQ1725873

Paul Gallagher

Publication date: 15 February 2019

Published in: The Journal of Geometric Analysis (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1703.06819

zbMATH Keywords

uniquenessminimal surfacesdifferential geometrygeometric analysistangent conesScherk

Mathematics Subject Classification ID

Minimal surfaces in differential geometry, surfaces with prescribed mean curvature (53A10)

Related Items (1)

Lipschitz normally embedded set and tangent cones at infinity

Cites Work

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• Topology and curvature of minimal surfaces properly embedded in \(\mathbb{R}^ 3\)
• Tangent cones to two-dimensional area-minimizing integral currents are unique
• Uniqueness, symmetry, and embeddedness of minimal surfaces
• Minimal surfaces with the area growth of two planes: The case of infinite symmetry

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