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Hyperbolic submanifolds of complex projective space [PDF]
In [1] Professor Kobayashi constructed an invariant pseudodistance dM on each complex manifold M. If the pseudo-distance dM is a true distance, the complex manifold is said to be hyperbolic. It is known (see [1]) that if M admits a hermitian metric of strongly negative curvature then M is hyperbolic.
Peter Kiernan
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Distance spheres in complex projective spaces [PDF]
Distance spheres in complex projective spaces are counterexamples to the odd-dimensional extension of a lemma of Klingenberg.
Alan Weinstein
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Complex hypersurfaces of a complex projective space [PDF]
Koichi Ogiue
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Immersions and embeddings in complex projective spaces
S. Feder
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Characterizations of complex projective spaces and hyperquadrics [PDF]
Shôshichi Kobayashi, Takushiro Ochiai
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The Volume of Tubes in Complex Projective Space [PDF]
Robert A. Wolf
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On meromorphic maps into the complex projective space
Hirotaka Fujimoto
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On real hypersurfaces of a complex projective space [PDF]
In this article the authors continue their work on real hypersurfaces in complex projective spaces [part I, see Math. Z. 202, 299-311 (1989; Zbl 0661.53015), part II, see Tsukuba J. Math. 15, 547-561 (1991; Zbl 0762.53039)]. The main purpose of this paper is to provide sufficient and necessary conditions for a real hypersurface \(M\) of a complex ...
Kimura, Makoto, Maeda, Sadahiro
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The BGG Complex on Projective Space [PDF]
We give a complete construction of the Bernstein-Gelfand-Gelfand complex on real or complex projective space using minimal ingredients.
Eastwood, M., Rod Gover, A.
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Circles in a complex projective space [PDF]
In the paper are introduced the notions ``complex torsion of a circle'' and ``prime period of a closed circle'' on the complex space form \(\mathbb{C} P^n(c)\). Using the Hopf fibration \(\pi : S^{2n+1}(1) \to \mathbb{C} P^n(4)\) from a circle \(\gamma\) in \(\mathbb{C} P^n(4)\) with curvature \(k\) one gets a helix \(\widetilde {\gamma}\) with ...
Adachi, Toshiaki+2 more
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