2 problems

Let $CM$ be the module over the full Hecke algebra generated by a CM cycle on a Kuga–Sato variety, and let $\overline{CM}$ be its quotient by the kernel of the Beilinson–Bloch heig…

Let $(\Pi,\underline{\mathcal G})$ satisfy the stated Galois-representation, ordinarity, residual non-Eisenstein, and $p$-distinguished hypotheses. For a classical specialisation…