9/2, in CPn, n >= 3.'/> Regularity of the (partial derivative)over-bar operator and Siu's theorem about the non-existence of Levi-flat hypersurfaces in the complex projective space CPn, n >= 3
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Regularity of the (partial derivative)over-bar operator and Siu's theorem about the non-existence of Levi-flat hypersurfaces in the complex projective space CPn, n >= 3

机译:(偏导数)过分算子的正则性和Siu定理关于复射影空间CPn中不存在Levi平面超曲面的问题,n> = 3

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摘要

We give a variant of the proof of Y.-T Sin's theorem concerning the non-existence of Levi-flat real hypersurface of Sobolev class W-s, s > 9/2, in CPn, n >= 3.
机译:我们给出了关于CPn中n> = 3的Sobolev W-s级s> 9/2的不存在李维平实超曲面的Y.-T Sin定理的证明的变体。

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