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Generalizing the GAGA Principle
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abstract
This paper generalizes the fundamental GAGA results of Serre cite{MR0082175} in three ways---to the non-separated setting, to stacks, and to families. As an application of these results, we show that analytic compactifications of $\mathcal{M}_{g,n}$ possessing modular interpretations are algebraizable.
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Cited by 1 Pith paper
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The imaginary case of the nonabelian Cohen--Lenstra heuristics
The paper proves that the average number of Γ-equivariant surjections from the maximal unramified split-at-∞ Galois group onto any admissible group H is 1/[H^{Γ∞}:H^Γ] over function fields, and conjectures the same di...
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