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Warped product pointwise semi-slant submanifolds of cosymplectic space forms and their applications

机译:翘曲产品点半倾斜的辅助分子形式及其应用

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In this paper some characterizations for the existence of warped product pointwise semi-slant submanifolds of cosymplectic space forms are obtained. Moreover, a sharp estimate for the squared norm of the second fundamental form is investigated, the equality case is also discussed. By the application of derived inequality, we compute an expression for Dirichlet energy of the involved warping function. Finally, we also proved some classifications for these warped product submanifolds in terms of Ricci solitons and Ricci curvature. A non-trivial example of these warped product submanifolds is provided.
机译:在本文中,获得了存在翘曲产品的存在的一些特征,得到了递质半倾斜子多元化的辅助性空间形式。 此外,研究了第二个基本形式的平方标准的急剧估计,还讨论了平等案例。 通过衍生不等式的应用,我们计算涉及的翘曲功能的Dirichlet能量的表达。 最后,我们还证明了这些扭曲的产品子多种分类的分类,就Ricci孤子和Ricci曲率而言。 提供了这些翘曲的产品子类别的非琐碎示例。

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