An *equivariant symmetric monoidal category* (Hill-Hopkins 16) is like a symmetric monoidal category but with the symmetric monoidal tensor product generalized to symmetric monoidal powers indexed by finite G-sets, for some group $G$.

Motivating applications come from equivariant homotopy theory.

- Michael Hill, Michael Hopkins,
*Equivariant symmetric monoidal structures*(arXiv:1610.03114)

Created on October 14, 2016 at 17:36:27. See the history of this page for a list of all contributions to it.