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- W2336705304 abstract "Given a semistable non-isotrivial fibered surface $f:Xto mathbb{P}^1$ it was conjectured by Tan and Tu that if $X$ is of general type, then $f$ admits at least $7$ singular fibers. In this paper we prove this conjecture in several particular cases, i.e. assuming $f$ is obtained from blowing-up the base locus of a transversal pencil on an exceptional minimal surface $S$ or assuming that $f$ is obtained as the blow-up of the base locus of a transversal and adjoint pencil on a minimal surface." @default.
- W2336705304 created "2016-06-24" @default.
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- W2336705304 date "2016-03-31" @default.
- W2336705304 modified "2023-09-27" @default.
- W2336705304 title "Toward a conjecture of Tan and Tu on fibered general type surfaces" @default.
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