Wrapped Fukaya–matrix factorisation mirror symmetry for equivariant Milnor fibres

Let $\mathbf{w}$ be an invertible polynomial with admissible symmetry group $\Gamma\subseteq\Gamma_{\mathbf{w}}$, and let $\widecheck{\Gamma}$ be the corresponding dual group. Let $\widecheck{V}=\widecheck{\mathbf{w}}^{-1}(1)$ be the completed Milnor fibre of the mirror polynomial, viewed with the action of $\widecheck{\Gamma}$, and let $\mathcal{W}([\widecheck{V}/\widecheck{\Gamma}])$ denote the wrapped Fukaya category of the quotient stack. Wrapped Fukaya–matrix factorisation mirror symmetry. There is a quasi-equivalence

$$\mathcal{W}([\widecheck{V}/\widecheck{\Gamma}])\simeq \mathrm{mf}(\mathbb{A}^{n+1},\Gamma,\mathbf{w}+x_0x_1\dots x_n).$$

This is an expected extension of homological mirror symmetry to equivariant Milnor fibres and quotient stacks. The source notes that an appropriate wrapped Fukaya-category definition in this setting is still needed, so the statement remains open.