23 citations · 32 across the 6 of their papers we have counts for
7 papers
Elmendorf constructions for -categories and -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…
Categorifying the algebra of indexing systems
Jonathan Rubin
The homotopy category of operads is equivalent to a finite lattice, and as the ambient group varies, there are various image constructions between these lattices. In thi…
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 is a finite abelian group, we prove that a -indexing system is reali…
Normed symmetric monoidal categories
Jonathan Rubin
We introduce categorical models of spaces, which we call normed symmetric monoidal categories (NSMCs). These are ordinary symmetric monoidal categories equipped with com…
Combinatorial operads
Jonathan Rubin
We prove that the homotopy theory of operads is equivalent to a homotopy theory of discrete operads, and we construct free and associative operadic realizations of every…
Degree switching and partitioning for enumerating graphs to arbitrary orders of accuracy
David Burstein, Jonathan Rubin
We provide a novel method for constructing asymptotics (to arbitrary accuracy) for the number of directed graphs that realize a fixed bidegree sequence with maximu…