3 problems

Char $p$ Mumford–Tate conjecture for ordinary abelian schemes
Let $X_0$ be a geometric connected smooth variety over $\mathbb{F}_q$ , let $f_0:X_0\rightarrow \mathscr{A}_{g,\mathbb{F}_q}^{{\mathrm{ord}}}$ be a morphism as above, and let $A$ be…
openFrom papersabelian-varieties mumford-tate-groups p-adic-monodromy
0 responses
10
The local relative p-adic monodromy conjecture around rank-1 points
Let $X$ be a smooth rigid-analytic space over a $p$ -adic field $K$ , and let $\mathbb{L}$ be a de Rham $\mathbb{Q}_p$ -local system on $X$ . A point $x\in X$ has rank $1$ if it is a r…
openFrom papersp-adic-hodge-theory p-adic-monodromy rigid-analytic-geometry
0 responses
3
The characteristic $p$ Mumford–Tate conjecture for products of GSpin Shimura varieties
Let $(X,x)$ , $X_0$ , and $f$ be as in the source, let $u\in\operatorname{fpl}(\Q)$ , and let $G(\L_{\mathbf{I},u,X_0},x)$ and $\operatorname{Lg}(f)_{\Q_u}$ be the groups defined ther…
openFrom papersgspin-shimura-varieties mumford-tate-groups p-adic-monodromy
0 responses
6

Char ppp Mumford–Tate conjecture for ordinary abelian schemes