Holomorphic immersions between compact hyperbolic space forms.

Ngaiming Mok; Huai-Dong Cao

Displaying similar documents to “Holomorphic immersions between compact hyperbolic space forms.”

Total geodesy of proper holomorphic immersions between complex hyperbolic space forms of finite volume.

Wing-Keung To (1993)

Mathematische Annalen

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Hyperbolic Fourth-R Quadratic Equation and Holomorphic Fourth-R Polynomials

Apostolova, Lilia N. (2012)

Mathematica Balkanica New Series

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MSC 2010: 30C10, 32A30, 30G35 The algebra R(1; j; j2; j3), j4 = ¡1 of the fourth-R numbers, or in other words the algebra of the double-complex numbers C(1; j) and the corresponding functions, were studied in the papers of S. Dimiev and al. (see [1], [2], [3], [4]). The hyperbolic fourth-R numbers form other similar to C(1; j) algebra with zero divisors. In this note the square roots of hyperbolic fourth-R numbers and hyperbolic complex numbers are found. The quadratic equation...

Remark on hyperbolic embeddability of relatively compact subspaces of complex spaces

Do Duc Thai (1991)

Annales Polonici Mathematici

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Abstract. The characterization of hyperbolic embeddability of relatively compact subspaces of a complex space in terms of extension of holomorphic maps from the punctured disc and of limit complex lines is given.

Hyperbolic distribution problems and half-integral weigth Maass forms.

W. Duke (1988)

Inventiones mathematicae

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Fixed points of holomorphic mappings in the Hilbert ball

T. Kuczumow (1988)

Colloquium Mathematicae

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Remarks on the relative intrinsic pseudo-distance and hyperbolic imbeddability

Nguyen Doan Tuan, Pham Viet Duc (2005)

Annales Polonici Mathematici

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We prove the invariance of hyperbolic imbeddability under holomorphic fiber bundles with compact hyperbolic fibers. Moreover, we show an example concerning the relation between the Kobayashi relative intrinsic pseudo-distance of a holomorphic fiber bundle and the one in its base.