Abstract
By means of the theory of strongly semistable sheaves and the theory of the Greenberg transform, we generalize to higher dimensions a result on the sparsity of -divisible unramified liftings which played a crucial role in Raynaud’s proof of the Manin–Mumford conjecture for curves. We also give a bound for the number of irreducible components of the first critical scheme of subvarieties of an abelian variety which are complete intersections.
Citation
Danny Scarponi. "Sparsity of $p$-divisible unramified liftings for subvarieties of abelian varieties with trivial stabilizer." Algebra Number Theory 12 (2) 411 - 428, 2018. https://doi.org/10.2140/ant.2018.12.411
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