on chain complexes/model structure on cosimplicial abelian groups
related by the Dold-Kan correspondence
on algebras over an operad, on modules over an algebra over an operad
on dendroidal sets, for dendroidal complete Segal spaces, for dendroidal Cartesian fibrations
The model structure on strict $\omega$-categories is a model category structure that presentes the (∞,1)-category of strict ω-categories.
It resticts to the model structure on strict ω-groupoids.
These structures also go by the name canonical model structure or folk model structure.
Every object is fibrant. The acyclic fibrations are precisely the functors that are k-surjective functors for all $k \in \mathbb{N}$.
The transferred model structure on StrωGrpd along the forgetful functor
exists and coincides with the model structure on strict ω-groupoids defined in (BrownGolasinski).
This is proven in (AraMetayer).
The model structure on strict ω-groupoids was introduced in
The model structure on strict $\omega$-categories was discussed in
Dicussion of cofibrant resolution in this model structure by polygraphs/computad is in
Francois Métayer, Cofibrant complexes are free (arXiv)
Francois Métayer, Resolutions by polygraphs (tac)
The relation betwee then model structure on strict $\omega$-categories and that on strict $\omega$-groupoids is established in