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The Nullity of Compact Kahler Submanifolds in a Complex Projective Space (リーマン部分多様体の幾何学)
, 1976 良夫 木村
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The intrinsic dimension of gene expression during cell differentiation. [PDF]
Nucleic Acids ResBiondo M +5 more
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Symmetries of complex projective spaces(Topology and Transformation Groups)
, 1985 Karl Heinz Dovermann
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Trigonometric and Elliptic Ruijsenaars–Schneider Systems on the Complex Projective Space
, 2016We present a direct construction of compact real forms of the trigonometric and elliptic $${n}$$n-particle Ruijsenaars–Schneider systems whose completed center-of-mass phase space is the complex projective space $${{\mathbb{CP}}^{n-1}}$$CPn-1 with the ...
L. Fehér, T. Görbe
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THE STABLE HOMOTOPY OF COMPLEX PROJECTIVE SPACE
The Quarterly Journal of Mathematics, 1973G. Segal
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On Contact Submanifolds in Complex Projective Spaces
Mathematische Nachrichten, 1999AbstractWe treat n‐dimensional real submanifolds of complex projective spaces in the case when the maximal holomorphic tangent subspace is (n ‐ 1)‐dimensional. In particular, we study the case when the induced almost contact structure on a submanifold is contact, we establish a few characteristics of the shape operator with respect to the distinguished
Djorić, Mirjana, Okumura, Masafumi
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The eigen functions of the complex projective space
Acta Mathematica Sinica, 1998Let \(\lambda_0=0\leq \lambda_1\leq\ldots\leq \lambda_p\leq\dots,\) be the eigenvalues of the Laplace-Beltrami operator on complex projective space \(\mathbb{C} P^n\) and \({\mathcal H}_p\) be the space of eigenvectors corresponding to \(\lambda_p\).
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Calabi Product Lagrangian Immersions in Complex Projective Space and Complex Hyperbolic Space
, 2010Starting from two Lagrangian immersions and a Legendre curve $${\tilde{\gamma}(t)}$$ in $${\mathbb{S}^3(1)}$$$$({\rm or\,in}\,{\mathbb{H}_1^3(-1)})$$, it is possible to construct a new Lagrangian immersion in $${\mathbb{CP}^n(4)}$$$$({\rm or\,in ...
Haizhong Li, Xianfeng Wang
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