6 problems

Let $Y$ be a smooth partially proper rigid analytic variety over $K$ of dimension $d$, let $\partial Y$ denote its boundary, and let…

Let $K$ be a finite extension of ${\bf Q}_p$, let $Y$ be a smooth partially proper rigid analytic variety over $K$ of dimension $d$, and let…

Let $K$ be a finite extension of ${\bf Q}_p$, and let $Y$ be a smooth partially proper rigid analytic variety over $K$ of dimension $d$. Write…

Let $K$ be a finite extension of ${\bf Q}_p$, let $Y$ be a smooth partially proper rigid analytic variety over $K$, and let $r\geq 0$. Let…

Let $C$ be the base field, let $X$ be a smooth Stein rigid analytic variety over $C$, connected and of dimension $d$, and write…

Let $K$ be the base field, and let $X$ be a smooth Stein dagger variety over $K$, geometrically irreducible and of dimension $d$. Write…