3 problems

Let $G$ be a nilpotent affine group scheme over the integers, and let $A$ be a representable functor of commutative graded $\mathbb{Z}$-algebras. Integral group-scheme representabi…

Let $p\geq5$, let ${\rm Ver}_p$ be the Verlinde category, and let $G$ be a simple linearly reductive height-$1$ group scheme in ${\rm Ver}_p$, with Lie algebra…

Let $p\geq5$, let ${\rm Ver}_p$ be the Verlinde category, and let $G$ be a linearly reductive height-$1$ subgroup scheme of $GL(Y)$ for an object $Y\in {\rm Ver}_p$. Let…