Classifying localizing subcategories of a Grothendieck category

Let $\text{cA}$ be a locally coherent Grothendieck category, $\text{fp}\text{cA}$ be the full subcategory of $\text{cA}$ consisting of finitely presented objects and $\text{ASpec}\text{cA}$ be the atom spectrum of $\text{cA}$. In this paper, we classify localizing subcategories of finite type of $\text{cA}$ via open subsets of $\text{ASpec}\text{cA}$. We investigate $\text{ASpec}\text{fp}\text{cA}$ and show that if $\text{ASpec}\text{fp}\text{cA}=\text{ASpec}\text{cA}$, then $\text{cA}$ is locally noetherian. As an application, we specialize our investigation to the case of commutative coherent rings.