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Diophantine equations, rational points, abelian varieties, Arakelov theory, Iwasawa theory.

5 votes
2 answers
275 views

Singular abelian surfaces that can be defined over $\mathbb Q$

An abelian surface $A$ is called singular if it has maximal Picard number $\rho(A) = 4$. By work of Shioda-Mitani, any singular abelian surface $A$ is the product $A = E_1 \times E_2$ of two isogeno …
Davide Cesare Veniani's user avatar