Jonathan Rubin

most citedCharacterizations of equivariant Steiner and linear isometries operads

3 citations · 6 across the 3 of their papers we have counts for

collaborators

3 papers

math.AT2020

Elmendorf constructions for $G$ -categories and $G$ -posets

Jonathan Rubin

We introduce new Elmendorf constructions for equivariant categories and posets, and we prove that they are compatible with the classical topological one. Our constructions are more…

math.AT2019★ 3 cited

Categorifying the algebra of indexing systems

Jonathan Rubin

The homotopy category of $N_{\infty}$ operads is equivalent to a finite lattice, and as the ambient group varies, there are various image constructions between these lattices. In thi…

math.AT2019★ 3 cited

Characterizations of equivariant Steiner and linear isometries operads

Jonathan Rubin

We study the indexing systems that correspond to equivariant Steiner and linear isometries operads. When $G$ is a finite abelian group, we prove that a $G$ -indexing system is reali…

Elmendorf constructions for G-categories and G-posets

Categorifying the algebra of indexing systems

Characterizations of equivariant Steiner and linear isometries operads

Elmendorf constructions for $G$ -categories and $G$ -posets