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Counting points on some genus zero Shimura curves
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abstract
We count certain abelian surfaces with potential quaternionic multiplication defined over a number field $K$ by counting points of bounded height on some genus zero Shimura curves.
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Cited by 1 Pith paper
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Counting odd genus $2$ curves with a marked rational $3$-torsion point
The number of minimal monic odd-degree genus-2 Weierstrass models of height ≤ X with a marked rational Jacobian 3-torsion point is c X^10 + o(X^10) for an effectively computable constant c.
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