Homological mirror symmetry for the non-Calabi–Yau suspension

Let $\bfW$ be an invertible polynomial not of Calabi--Yau type, let $U$ be the associated quotient stack, let $\Uv$ be the corresponding Milnor fiber, and let $\scoh U$ and $\scoh_0 U$ denote the indicated singularity categories, with the latter consisting of objects supported at the origin. Non-Calabi–Yau suspension conjecture. For any such $\bfW$, there are equivalences

$$\scoh U \simeq \wfuk{\Uv}$$

and

$$\scoh_0 U \simeq \fuk{\Uv}$$

of $\infty$-categories. This is a proposed categorical mirror-symmetry statement for the suspension construction; no resolution status is supplied in the source.