Understanding the category ${Mod}_k(G)$ of the representations of a $p$-adic Lie group $G$ over a field $k$ of characteristic $p$ is integral in developing the $p$-adic and mod-$p$ Langlands programs. However, the work of Peter Schneider, Matthew Emerton, and others have suggested that we might need to shift our focus to the derived category $D(G)$ of ${Mod}_k(G)$ to make further progress. Noting that $D(G)$ is a tensor triangulated category, we follow a common practice in studying tensor triangulated categories by attempting to classify the localizing subcategories of $D(G)$. In this talk, we present such a classification for when $G$ is an abelian $p$-adic Lie group with a Noetherian augmented Iwasawa algebra.