A note on Tate's conjectures for abelian varieties
arXiv:2112.15164 · doi:10.2140/ent.2022.1.41
Abstract
In this mostly expository note, we explain a proof of Tate's two conjectures [Tat65] for algebraic cycles of arbitrary codimension on certain products of elliptic curves and abelian surfaces over number fields.
Minor revisions, to appear in Essential Number Theory