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For questions about or involving fibrations which are maps which satisfy the homotopy lifting property for all spaces.
6
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2
answers
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Isotrivial fibrations over $\mathbb P^1$
$S$ is a smooth complex projective surface with a fibration $f$ over $\mathbb P^1(\mathbb C)$. … (In this case I think that $f$ is called a stable fibration.)
Under the above hypotheses I have to prove (or disprove) that the fibration $f$ can't be isotrivial. …
6
votes
1
answer
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Shafarevich conjecture for abelian varieties
In the paper "Arakelov's theorem for abelian varieties" Faltings proves the Shafarevich conjecture for abelian varieties.
The statement is the following:
Let B be smooth projective a curve, S a …