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ON QUASI CONFORMAL CURVATURE TENSOR IN A RIEMANNIAN MANIFOLD

机译:Rimannian流形中的准保形曲率张量

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摘要

In this paper, we have shown that a quasi conformally flat manifold is an Einstein manifold of constant curvature, provided that a + b(n - 2) ≠ 0, where a, b are suitable constants and vice-versa. The necessary and sufficient condition for a Riemannian manifold to be quasi conformally conservative has also been established. Some other interesting results have also been established.
机译:在本文中,我们证明了准保形平坦流形是恒定曲率的爱因斯坦流形,条件是a + b(n-2)≠0,其中a,b是合适的常数,反之亦然。还建立了黎曼流形拟保形保守的充要条件。还建立了一些其他有趣的结果。

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