Berglund–Hübsch homological mirror symmetry for invertible polynomials

Let $W$ be an invertible polynomial, let $G$ be a subgroup of its maximal symmetry group $G_W$, and let $W^T$ and $G^T$ be the transpose polynomial and transpose subgroup, respectively. Write $\mathcal{F}(W,G)$ for the Fukaya category associated with $(W,G)$ and $\mathcal{MF}(W^T,G^T)$ for the $G^T$-equivariant matrix factorization category.

Berglund–Hübsch homological mirror symmetry conjecture. There exists a derived equivalence between $\mathcal{F}(W,G)$ and $\mathcal{MF}(W^T,G^T)$.

This is the homological mirror symmetry prediction for Berglund–Hübsch dual pairs. The source indicates that homological mirror symmetry has been proved in related works by computation of both sides, so this formulation is recorded as solved.