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Real hypersurfaces of a complex projective space [PDF]
We study real hypersurfaces M of a complex projective space and show that a condition on the derivative of the Ricci Tensor of M implies M is locally homogeneous with two or three principal curvatures.
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This paper is an attempt to identify the real essence of simplicity of liquids in John Locke’s understanding of the term. Simple liquids are traditionally defined as many-body systems of classical particles interacting via radially symmetric pair ...
Trond S. Ingebrigtsen+2 more
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On the Normal Stability of Triharmonic Hypersurfaces in Space Forms. [PDF]
Branding V.
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Complex submanifolds in real-analytic pseudoconvex hypersurfaces [PDF]
Klas Diederich, John Erik Fornæss
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Real hypersurfaces of complex projective spaces
Let P"(~) denote the complex projective space with Fubini-Study metric of constant holomorphic sectional curvature 4 and suppose m >2. It is well-known that there does not exist a totally umbilical real hypersurface M of P"(C) (see Tashiro and Tachibana [7]).
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Let $ (M^{2n+1}, \theta) $ be a compact strictly pseudoconvex real hypersurfaces equipped with the pseudohermitian structure $ \theta $, and $ \lambda_{1} $ be the first positive eigenvalue of sub-Laplacian $ \Delta_{b} $ on $ (M^{2n+1}, \theta) $.
Guijuan Lin, Sujuan Long , Qiqi Zhang
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Unlocking multidimensional cancer therapeutics using geometric data science. [PDF]
Parashar D.
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Compact real hypersurfaces with constant mean curvature as a complex projective space [PDF]
Masafumi Okumura
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Real hypersurfaces with cyclic-parallel Ricci tensor of a complex projective space [PDF]
Jung-Hwan Kwon, Hisao Nakagawa
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Real Minimal Hypersurfaces in a Complex Projective Space [PDF]
Masahiro Kon
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