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Classification analytique de structures de Poisson

Philipp Lohrmann — 2009

Bulletin de la Société Mathématique de France

Notre étude porte sur une catégorie de structures de Poisson singulières holomorphes au voisinage de $0 \in ℂ^{n}$ et admettant une forme normale formelle polynomiale i.e. un nombre fini d’invariants formels. Les séries normalisantes sont divergentes en général. On montre l’existence de transformations normalisantes holomorphes sur des domaines sectoriels de la forme $a < \arg x^{R} < b$ , où $x^{R}$ est un monôme associé au problème. Il suit une classification analytique.

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