Rigid meromorphic foliations on complex surfaces
The author first gives a construction of singular meromorphic foliations without algebraic leaves on every smooth projective surface. Then he gives a new proof of a result of \textit{L. G. Mendes} and \textit{M. Sebastiani} [Ann. Inst. Fourier 44, No. 1, 271-276 (1994; Zbl 0792.58001)]: On a smooth projective surface of Kodaira dimension \(-\infty\), except the complex projective plane, there is a rigid singular meromorphic foliation, which is induced by a ruling. Finally, rigidity is also studied for the case of an elliptic fibration.
scientific article; zbMATH DE number 1395891
scientific article