  For a large class of good moduli spaces $X$ of Artin stacks $\mathcal{X}$ (as
defined by Alper), we construct noncommutative resolutions (NCRs)
$\mathbb{D}(X)$ which are admissible in $D^b(\mathcal{X})$. These moduli spaces
are \'etale locally described by coarse spaces $A//G$ of a quotient stack $A/G$
where $A$ is a smooth affine scheme with an action of a reductive group $G$.
The proof uses techniques in derived categories developed by Halpern-Leistner,
Ballard-Favero-Katzarkov, and \v{S}penko-Van den Bergh. For $V$ a symmetric
representation of $G$, these NCRs are particular cases of NCRs constructed by
\v{S}penko-Van den Bergh.
  For $\mathcal{X}$ a symmetric stack, we further define noncommutative motives
$\mathbb{I}(X)$ which are summands of $\mathbb{D}(X)$ which can be regarded as
categorifications of intersection cohomology of $X$.
