Mean curvature flow of contractions between Euclidean spaces
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Publication:502261
DOI10.1007/S00526-016-1043-2zbMath1355.53060OpenAlexW2489197341WikidataQ126203181 ScholiaQ126203181MaRDI QIDQ502261
Publication date: 3 January 2017
Published in: Calculus of Variations and Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00526-016-1043-2
Higher-dimensional and -codimensional surfaces in Euclidean and related (n)-spaces (53A07) Differential geometry of immersions (minimal, prescribed curvature, tight, etc.) (53C42)
Related Items (3)
Stability of self-similar solutions to geometric flows ⋮ Evolution of area-decreasing maps between two-dimensional Euclidean spaces ⋮ Graphical mean curvature flow with bounded bi-Ricci curvature
Cites Work
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- Lagrangian mean curvature flow for entire Lipschitz graphs. II
- Subsets of Grassmannians preserved by mean curvature flows
- Mean curvature evolution of entire graphs
- Interior estimates for hypersurfaces moving by mean curvature
- Four-manifolds with positive curvature operator
- Regularity theory for mean curvature flow
- Gauss maps of the mean curvature flow
- Deforming area preserving diffeomorphism of surfaces by mean curvature flow.
- Long-time existence and convergence of graphic mean curvature flow in arbitrary codimension.
- Three-manifolds with positive Ricci curvature
- Two-dimensional graphs moving by mean curvature flow
- Longtime existence of the Lagrangian mean curvature flow
- Evolution of contractions by mean curvature flow
- Lagrangian mean curvature flow for entire Lipschitz graphs
- Homotopy of area decreasing maps by mean curvature flow
- Uniqueness and pseudolocality theorems of the mean curvature flow
- Bernstein theorems for length and area decreasing minimal maps
- Mean curvature flow of the graphs of maps between compact manifolds
- On graphic Bernstein type results in higher codimension
- The Motion of a Surface by Its Mean Curvature. (MN-20)
- Mean curvature flows and isotopy of maps between spheres
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