1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.AT2022
Plethysm Products, Element and Plus Constructions
Ralph M. Kaufmann, Michael Monaco
Motivated by viewing categories as bimodule monoids over their isomorphism groupoids, we construct monoidal structures called plethysm products on three levels: that is for bimodul…
math.CT2022★ 1 cited
Calculations for Plus Constructions
Michael Monaco
In arXiv:2209.06121, they defined a general plus construction for monoidal categories and showed that if the monoidal category is a unique factorization category, then the plus con…
math.CT2022
Plus constructions, plethysm, and unique factorization categories with applications to graphs and operad-like theories
Ralph M. Kaufmann, Michael Monaco
Baez-Dolan type plus constructions serve three main purposes: They (1) corepresent categorical bimodules that are monoids with respect to a plethysm product, (2) allow to define fu…