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Foliations in algebraic surfaces having a rational first integral
García Zamora, Alexis

Data: 1997
Resum: Given a foliation F in an algebraic surface having a rational first integral a genus formula for the general solution is obtained. In the case S = P2 some new counter-examples to the classic formulation of the Poincar´e problem are presented. If S is a rational surface and F has singularities of type (1, 1) or (1,−1) we prove that the general solution is a non-singular curve.
Drets: Tots els drets reservats.
Llengua: Anglès.
Document: Article ; recerca ; article ; publishedVersion
Publicat a: Publicacions Matemàtiques, V. 41 n. 2 (1997) p. 357-373, ISSN 0214-1493

Adreça original:
DOI: 10.5565/PUBLMAT_41297_03
DOI: 10.5565/37899

17 p, 143.7 KB

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