Fujino's Du Bois singularities conjecture for qlc pairs

Let $[X,\omega]$ be a qlc pair, meaning a quasi-log canonical pair. The underlying scheme is denoted by $X$.

Du Bois singularities conjecture. $X$ has only Du Bois singularities.

This conjecture is presented as a complete generalization of a result of Kollár and is reduced in the source to the case where $X$ is normal. Its resolution would relate quasi-log canonical structures to the Du Bois property of the underlying scheme.