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Holomorphic Maps on Projective Spaces and Continuations of Fatou Maps

机译:射影空间上的全同图和法图的连续性

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摘要

Let f be a holomorphic map of the complex projective space P~n of dimension n onto itself. We assume that f is of degree d ≥ 2. As in the one-dimensional case, the Fatou set Ω for f is defined byrnΩ := {p ∈ P~n {f~j}_(j≥0) is a normal family on a neighborhood of p}.rnIt is sometimes useful to consider the normality of the sequence {f~j]_(j≥0) when restricted to local analytic sets of lower dimension. We introduce a slightly more general concept as follows.
机译:令f为维度n的复投影空间P〜n在其自身上的全纯映射。我们假设f的度数d≥2。如在一维情况下,f的法图集Ω由rnΩ定义:= {p∈P〜n {f〜j} _(j≥0)是法线在限于较低维的局部解析集时,有时考虑序列{f〜j] _(j≥0)的正态性有时很有用。我们介绍一个稍微更笼统的概念,如下所示。

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