Classification of ruled surfaces as homothetic self-similar solutions of the inverse mean curvature flow in the Lorentz-Minkowski 3-space
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Publication:6076764
DOI10.1007/s00574-023-00364-6zbMath1523.53091arXiv2308.11679OpenAlexW4386377668MaRDI QIDQ6076764
Vanessa L. Silva, Gregório Neto Silva
Publication date: 22 September 2023
Published in: Bulletin of the Brazilian Mathematical Society. New Series (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2308.11679
Global differential geometry of Lorentz manifolds, manifolds with indefinite metrics (53C50) Flows related to mean curvature (53E10)
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Cites Work
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- Solitons for the inverse mean curvature flow
- Minimal ruled submanifolds in Minkowski space \(\mathbb L^{m}\)
- Classification of ruled surfaces in Minkowski 3-spaces
- Maximal surfaces in the 3-dimensional Minkowski space \(L^ 3\)
- Higher regularity of the inverse mean curvature flow
- Ruled Weingarten surfaces in Minkowski 3-space
- Ruled surfaces with pointwise 1-type Gauss map
- Ruled surfaces of finite type in 3-dimensional Minkowski space
- Inverse mean curvature evolution of entire graphs
- Non-lightlike constant angle ruled surfaces in Minkowski 3-space
- Lagrangian homothetic solitons for the inverse mean curvature flow
- On non-developable ruled surfaces in Lorentz-Minkowski 3-spaces
- Ruled surfaces with lightlike ruling in 3-Minkowski space
- Self-similar solutions to the curvature flow and its inverse on the 2-dimensional light cone
- Introduction to Lorentz Geometry
- Curvature flows in semi-Riemannian manifolds
- Differential Geometry of Curves and Surfaces in Lorentz-Minkowski space
- $\boldsymbol{O(m) \times O(n)}$ -invariant homothetic solitons for inverse mean curvature flow in $\boldsymbol {\mathbb{R}^{m+n}}$
- Ruled surfaces as translating solitons of the inverse mean curvature flow in the three-dimensional Lorentz-Minkowski space
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