The monodromy conjecture for coherent ideal sheaves

Let $X$ be a smooth irreducible complex variety and let $\mathcal I$ be a coherent ideal sheaf of $X$ with a non-empty zero locus. Let $Z_{\mathcal I}^{\mathrm{mot}}(T)$ be its motivic zeta function, and let $E(\mathcal I)$ denote the set of Verdier monodromy eigenvalues of $\mathcal I$. Monodromy conjecture. If $s_0$ is a pole of $Z_{\mathcal I}^{\mathrm{mot}}(T)$, then

$$e^{2\pi \sqrt{-1}s_0} \in E(\mathcal I).$$

This conjecture relates poles of motivic zeta functions to Verdier monodromy. The source presents it as an established conjecture; its resolution status is not specified in the supplied text.