2 problems

Let $\mathcal O_K$ be the ring of integers of a finite extension of $\mathbb Q_p$, let $k$ be its residue field, and let $\pi\colon X\to Y$ be a conical resolution over…

Let $\pi:X\to Y$ be a conical resolution over a field of any characteristic, with … and … The multiplicative group is denoted by $\mathbb{G}_m$, and it acts on $H^0(X,\Omega_X^1)$…