Resumen
We define the Milnor number of a one-dimensional holomorphic foliation (Formula presented.) as the intersection number of two holomorphic sections with respect to a compact connected component (Formula presented.) of its singular set. Under certain conditions, we prove that the Milnor number of (Formula presented.) on a three-dimensional manifold with respect to (Formula presented.) is invariant by (Formula presented.) topological equivalences.
Idioma original | Español |
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Páginas (desde-hasta) | 176-191 |
Número de páginas | 16 |
Publicación | Journal of Topology |
Volumen | 16 |
Estado | Publicada - 6 feb. 2023 |