An anisotropic inverse mean curvature flow for spacelike graphic hypersurfaces with boundary in Lorentz-Minkowski space ${\mathbb R}^{n+1}_1$

Author:

Gao Ya,Mao Jing

Publisher

Mathematical Institute, Tohoku University

Subject

General Mathematics

Reference16 articles.

1. Y. Gao, J. Mao and C. X. Wu, A stability result for translating space-like graphs in Lorentz manifolds, available online at arXiv:2101.05447.

2. Y. Gao and J. Mao, Inverse mean curvature flow for spacelike graphic hypersurfaces with boundary in Lorentz-Minkowski space $\mathbb{R}^{n+1}_{1}$, available online at arXiv:2104.10600v4.

3. Y. Gao and J. Mao, An anisotropic inverse mean curvature flow for spacelike graphic hypersurfaces with boundary in Lorentz manifold $M^{n}\times\mathbb{R}$, (in Chinese), Sci. Sin. Math. 53 (2023), 993–1006.

4. Y. Gao and J. Mao, Inverse Gauss curvature flow in a time cone of Lorentz-Minkowski space $\mathbb{R}^{n+1}_{1}$, available online at arXiv:2108.08686.

5. Y. Gao, C. Y. Liu and J. Mao, An anisotropic inverse mean curvature flow for spacelike graphic curves in Lorentz-Minkowski plane $\mathbb{R}^{2}_{1}$, available online at arXiv:2109.02191.

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