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A DDVV type inequality and a pinching theorem for compact minimal submanifolds in a generalized cylinder S n 1 (c)×R n 2
X Zhan 著2019被引用数: 1 — In addition, we obtain a pinching theorem for compact minimal submanifolds immersed in a generalized cylinder \mathbb {S}^{n_1}(c)\times \mathbb ...
... S n 1 ( c ) × R n 2 | In this paper, we prove a new DDVV type inequality ... we obtain a pinching theorem for compact minimal submanifolds immersed in a ...
2021/06/06 — Riemannian warped products I×fSm(c). ... holds at every point p of Mn. The formula (3)is called DDVV inequality. ... ]. In 2007, Dillen et al.
X Zhan 著2020 — We prove a pinching theorem for compact minimal submanifolds immersed in ... for compact minimal submanifolds in a generalized cylinder 𝕊n1(c) × ℝn2.
A DDVV Type Inequality and a Pinching Theorem for Compact Minimal ... Generalized Cylinder $$\mathbb {S}^{n_1}(c)\times \mathbb {R}^{n_2}$$ S n 1 ( c ) × R.
Let Mn(n ≥ 2) be an n-dimensional immersed connected submanifold in \(\ mathbb {M}^{m_{1}}(c)\times \mathbb {R}^{m_{2}}\). We firstly ... A DDVV Type Inequality and a Pinching Theorem for Compact Minimal Submanifolds in a Generalized Cylinder $$\mathbb {S}^{n_1}(c)\times \mathbb {R}^{n_2}$$ S n 1 ( c ) × R n 2.
H Chen 著2018被引用数: 2 — submanifold with parallel mean curvature in M n+p c with c+H2 > 0. If RicM > (n−2)(c+. H2), then M is the totally umbilical sphere Sn( 1.
2018/11/10 — A DDVV Type Inequality and a Pinching Theorem for Compact Minimal Submanifolds in a Generalized Cylinder $$\mathbb {S}^{n_1}(c)\times ...
Characterizations of Generalized Proximinal Subspaces in Real Banach Spaces. 2019 Xian-Fa Luo et al. ... A DDVV Type Inequality and a Pinching Theorem for Compact Minimal Submanifolds in a Generalized Cylinder $$\mathbb {S}^{n_1}(c )\times \mathbb {R}^{n_2}$$ S n 1 ( c ) × R n 2. 2019 Xin Zhan Results in ...
Consider closed minimal submanifolds Mn immersed in the unit sphere Sn+m with ... DDVV inequality (1), Lu [40] generalized the results of [21] and Theorem ...

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