Self-similar solutions of curvature flows in warped products
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Publication:1733257
DOI10.1016/j.difgeo.2018.12.001zbMath1410.53055arXiv1802.03521OpenAlexW2963319295WikidataQ115355022 ScholiaQ115355022MaRDI QIDQ1733257
Publication date: 21 March 2019
Published in: Differential Geometry and its Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1802.03521
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Related Items (5)
Self-similar solutions to fully nonlinear curvature flows by high powers of curvature ⋮ Closed self-similar solutions to flows by negative powers of curvature ⋮ Uniqueness of self‐similar solutions to flows by quotient curvatures ⋮ Uniqueness of solutions to \(L_p\)-Christoffel-Minkowski problem for \(p < 1\) ⋮ Contracting self-similar solutions of nonhomogeneous curvature flows
Cites Work
- Generic mean curvature flow. I: Generic singularities
- Self-similar solutions to the mean curvature flows on Riemannian cone manifolds and special Lagrangians on toric Calabi-Yau cones
- Asymptotic behavior for singularities of the mean curvature flow
- Entropy and a convergence theorem for Gauss curvature flow in high dimension
- Asymptotic behavior of flows by powers of the Gaussian curvature
- Contraction of convex hypersurfaces by their affine normal
- Curvature flow in hyperbolic spaces
- Flow by powers of the Gauss curvature
- The self-shrinker in warped product space and the weighted Minkowski inequality
- Self-similar solutions of fully nonlinear curvature flows
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