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- W2739524669 abstract "In this article, for holomorphic foliations of codimension one at $(mathbb{C}^{3},0)$, we define the family of second type foliations. This is formed by foliations having, in the reduction process by blow-up maps, only well oriented singularities, meaning that the reduction divisor does not contain weak separatrices of saddle-node singularities. We prove that the reduction of singularities of a non-dicritical foliation of second type coincides with the desingularization of its set of separatrices." @default.
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- W2739524669 date "2017-08-02" @default.
- W2739524669 modified "2023-09-27" @default.
- W2739524669 title "Second type foliations of codimension one" @default.
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