2 problems

Let $X$ and $Y$ be cubic fourfolds over the complex numbers. Their Kuznetsov components are the admissible subcategories $\mathcal{A}_X$ and $\mathcal{A}_Y$ in the semiorthogonal d…

Let $(X,\alpha)$ be a twisted K3 surface, where $\alpha$ is a Brauer class, and let $X'$ be an untwisted Fourier–Mukai partner of $X$. For a Hodge isometry … consider the pullback…