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Results tagged with arithmetic-geometry
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user 8621
Diophantine equations, rational points, abelian varieties, Arakelov theory, Iwasawa theory.
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Selmer of an abelian variety versus that of its dual.
Let $\varphi:A\to A^t$ be a polarization. Then $\varphi$ is an isogeny.
In order to study the difference between the Selmer groups of $A$ and of $A^t$ you need to study the torsion subgroups of $A(K)$ …
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