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The second moment of the size of the $2$-Selmer group of elliptic curves
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abstract
In this paper, we prove that when elliptic curves over $\mathbb{Q}$ are ordered by height, the second moment of the size of the $2$-Selmer group is at most $15$. This confirms a conjecture of Poonen and Rains.
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Cited by 1 Pith paper
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Tamagawa ratios and unbounded Selmer moments
Framework gives conjectural characterization of geometric families of abelian varieties with unbounded average l-Selmer sizes, proven correct when l-torsion module is constant across the family.
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