On Meromorphic Mappings into Taut Complex Analytic Spaces
Keyword(s):
In this paper, we study a certain difference between meromorphic mappings and holomorphic mappings into taut complex analytic spaces. We prove in §2 that, for any complex analytic space X, there exists a unique proper modification of X with center Sg (X) which is minimal with respect to the property that M(X) is normal and, for any T-meromorphic mapping f: X → Y (see Definition 1.3) into a complex analytic space Y, there exists a unique holomorphic mapping such that except some nowhere dense complex analytic set, where Sg(X) denotes the set of all singular points of X.
1981 ◽
Vol 33
(4)
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pp. 573-585
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1977 ◽
Vol 67
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pp. 165-176
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Keyword(s):
1975 ◽
Vol 27
(2)
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pp. 446-458
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1929 ◽
Vol 31
(1)
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pp. 145-145