Classifying finite localizations of quasi-coherent sheaves

Given a quasicompact, quasiseparated scheme $X$, a bijection between the tensor localizing subcategories of finite type in $\operatorname{Qcoh}(X)$ and the set of all subsets $Y\subseteq X$ of the form $Y=\bigcup_{i\in\Omega}Y_i$, with $X\setminus Y_i$ quasicompact and open for all $i\in\Omega$, is established. As an application, an isomorphism of ringed spaces
$$ (X,\mathcal{O}_X)\overset{\cong}{\longrightarrow}(\sf{spec}(\operatorname{Qcoh}(X)),\mathcal{O}_{\operatorname{Qcoh}(X)}) $$
is constructed, where $(\sf{spec}(\operatorname{Qcoh}(X)),\mathcal{O}_{\operatorname{Qcoh}(X)})$ is a ringed space associated with the lattice of tensor localizing subcategories of finite type. Also, a bijective correspondence between the tensor thick subcategories of perfect complexes $\mathcal{D}_{\operatorname{per}}(X)$ and the tensor localizing subcategories of finite type in $\operatorname{Qcoh}(X)$ is established.