Non-existence of proper holomorphic maps between certain complex manifolds.
Alan T. Huckleberry, Ellen Ormsby (1978/79)
Manuscripta mathematica
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Displaying similar documents to “Holomorphic Maps of Generalized Iwasawa Manifolds.”
Non-existence of proper holomorphic maps between certain complex manifolds.
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Viorel Vajaitu (1994)
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A Remark on a Paper by S.R. Bell.
J.E. Fornaess, K. Diederich (1981)
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Asplund operators and holomorphic maps.
Neill Robertson (1992)
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Viorel Vajaitu (1996)
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An explicit holomorphic map of bounded domains in Cn with C2-Boundary onto the poydisc.
Erik Low (1983)
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L-holomorphic functions
M. Nikić (1986)
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Existence of Holomorphic Functions on Almost Complex Manifolds.
O. Muskarov (1986)
Mathematische Zeitschrift
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Shamoyan, Romi, Li, Songxiao (2008)
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Extension of separately holomorphic functions defined in non-open sets in the infinite dimensional case
Ludwik M. Drużkowski (1983)
Annales Polonici Mathematici
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Extension of separately holomorphic functions-a survey 1899-2001
Peter Pflug (2003)
Annales Polonici Mathematici
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This note is an attempt to describe a part of the historical development of the research on separately holomorphic functions.
A generalization of the Malgrange-Zerner theorem
Ludwik M. Drużkowski (1980)
Annales Polonici Mathematici
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Intermediate holomorphy
M. Nikić (1988)
Matematički Vesnik
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On holomorphic maps into compact non-Kähler manifolds
Masahide Kato, Noboru Okada (2004)
Annales de l’institut Fourier
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We study the extension problem of holomorphic maps of a Hartogs domain with values in a complex manifold . For compact Kähler manifolds as well as various non-Kähler manifolds, the maximal domain of extension for over is contained in a subdomain of . For such manifolds, we define, in this paper, an invariant Hex using the Hausdorff dimensions of the singular sets of ’s and study its properties to deduce informations on the complex structure of .