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Fibrations of genus two on complex surfaces TeX Export

(5 Feb 2009)

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integrability polynomial_vector_fields

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We consider fibrations of genus 2 over complex surfaces. The purpose of this paper is primarily to provide a geometric description of the possible structures of the fibration on a neighborhood of a singular fiber. In particular it is shown that the "geometric data" of the singular fiber determines the fibration on its neighborhood up to a transversely holomorphic $C^∞$-diffeomorphism. The method employed is quite flexible and it applies to good extent to fibrations of arbitrary genus.


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