We provide an algorithm to classify the asymptotic sets of the dominantpolynomial mappings $F: \C^3 \to \C^3$ of degree 2, using the definition of theso-called "{\it fa\c{c}ons}" in \cite{Thuy}. We obtain a classification theoremfor the asymptotic sets of dominant polynomial mappings $F: \C^3 \to \C^3$ ofdegree 2. This algorithm can be generalized for the dominant polynomialmappings $F: \C^n \to \C^n$ of degree $d$, with any $(n, d) \in {(\N^*)}^2$.
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机译:我们提供了一种算法,可使用所谓的“ {\ it fa \ c {c} ons}”的定义对2级次方多项式映射$ F:\ C ^ 3 \到\ C ^ 3 $的渐近集进行分类在\ cite {Thuy}中。我们获得度为2的优势多项式映射$ F:\ C ^ 3 \至\ C ^ 3 $的渐近集的分类定理。该算法可推广用于优势多项式映射$ F:\ C ^ n \ to \ C ^的度数$ d $的n $,以及{(\ N ^ *)} ^ 2 $中的任何$(n,d)。
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