Examples of compact \(\lambda\)-hypersurfaces in Euclidean spaces
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Publication:829115
DOI10.1007/s11425-018-9464-7zbMath1465.53024arXiv1512.04752OpenAlexW3103293648MaRDI QIDQ829115
Publication date: 5 May 2021
Published in: Science China. Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1512.04752
Higher-dimensional and -codimensional surfaces in Euclidean and related (n)-spaces (53A07) Differential geometry of immersions (minimal, prescribed curvature, tight, etc.) (53C42) Flows related to mean curvature (53E10)
Related Items (5)
Stable capillary hypersurfaces and the partitioning problem in balls with radial weights ⋮ An immersed \(S^n \lambda\)-hypersurface ⋮ Examples of compact embedded convex \(\lambda \)-hypersurfaces ⋮ A note on mean convex 𝜆-surfaces in ℝ³ ⋮ Complete \(\lambda\)-hypersurfaces in Euclidean spaces
Cites Work
- Unnamed Item
- Embedded self-similar shrinkers of genus 0
- Generic mean curvature flow. I: Generic singularities
- Construction of complete embedded self-similar surfaces under mean curvature flow. III
- Asymptotic behavior for singularities of the mean curvature flow
- Construction of complete embedded self-similar surfaces under mean curvature flow. II
- Mean curvature self-shrinkers of high genus: non-compact examples
- Complete \(\lambda \)-hypersurfaces of weighted volume-preserving mean curvature flow
- A gap theorem for self-shrinkers of the mean curvature flow in arbitrary codimension
- Self-shrinkers with a rotational symmetry
- The rigidity theorems of self-shrinkers
- Construction of complete embedded self-similar surfaces under mean curvature flow. Part I.
- Rotation Hypersurfaces in Spaces of Constant Curvature
- An immersed 𝑆² self-shrinker
- A gap theorem of self-shrinkers
- Immersed self-shrinkers
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