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On The Geometry of Contact Pseudo-Slant Submanifolds in an (LCS)_n-Manifold

机译:在(LCS)_n-歧管中的接触伪倾斜子类别的几何形状

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摘要

In this study, the differential geometry of contact pseudo-slant submanifolds of an (LCS)_n-manifold are studied. The necessary and sufficient conditions are given for submanifolds of an (LCS)_n-manifold to be a contact pseudo-slant submanifold. In addition, the necessary and sufficient conditions are researched for integrability distributions emerging from the definition of contact pseudo-slant submanifolds of an (LCS)_n-manifold. Finally, some results are obtained by the concept of geodesic and investigating contact pseudo slant product of an (LCS)_n-manifold. Also we give an example of a proper contact pseudo-slant submanifold in an (LCS)_n-manifold to illustrate the subject.
机译:在该研究中,研究了(LCS)换档的接触伪倾斜子多晶硅的差分几何形状。 对(LCS)_N-歧管的子多元形来说是必要的和充分的条件,其是接触伪倾斜子多种。 此外,研究了从(LCS)换档的接触伪倾斜子纤维的定义中出现的可积分分布的必要和充分条件。 最后,一些结果是通过大(LCS)_ n歧管的测地和调查伪倾斜产品的概念获得的。 此外,我们还给出了(LCS)_ n歧管中的适当的接触伪倾斜子多种形式,以示出对象。

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