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Nijenhius Tensoron Hyperbolic Hsu-Structure Manifold

机译:Nijenhius Tensoron双曲Hsu结构歧管

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Scope of this paper is to express the Nijenhius Tensor in various forms in Hyperbolic Hsu-Structure manifold. Firstly Hyperbolic Hsu-Structure manifold has been studied and discussed by Dr. R.S. Mishra [3], [4] and some of the great geometricians have also done work in Nijenhius Tensor in different differentiable manifold structures [5], [6], [7], [9]. In this paper, we have taken even dimensional differentiable manifold Vn(n = 2m) of differentiability class C ∞, where we have definedthe Nijenhius Tensor in Hyperbolic Hsu-Structure manifold and the decomposition of the Nijenhius Tensor in Hyperbolic Hsu-Structure has been done. And some of its properties have also been discussed. Similarly the decomposition of the associate Nijenhius Tensor and its properties in Hyperbolic Hsu-structure manifold has been discussed.
机译:本文的范围是在双曲Hsu-Structure流形中以各种形式表达Nijenhius张量。首先,R.S。Dr.博士研究并讨论了双曲Hsu-Structure流形。 Mishra [3],[4]和一些伟大的几何学家也在Nijenhius Tensor中以不同的可微流形结构进行了工作[5],[6],[7],[9]。在本文中,我们采用了微分类C∞的偶数维可分流形Vn(n = 2m),其中我们定义了双曲Hsu结构中的Nijenhius张量,并且完成了双曲Hsu结构中Nijenhius张量的分解。 。并且还讨论了其某些特性。类似地,讨论了双曲Hsu结构流形中副Nijenhius张量的分解及其性质。

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