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20162026
most citedMonoidal Kleisli Bicategories and the Arithmetic Product of Coloured Symmetric Sequences

1 citations · 1 across the 3 of their papers we have counts for

collaborators

5 papers

math.CT2026

On categories of monads and comonads in double categories

Vasileios Aravantinos-Sotiropoulos, Theofilos Tsantilas, Christina Vasilakopoulou

As is well known in the literature, the category Mon(V) of monoids in a monoidal category V satisfies various fundamental categorical properties, at least when the monoidal base V…

math.CT2025

A unified treatment of commuting tensor products of categories, operads, symmetric multicategories and their bimodules

Nicola Gambino, Richard Garner, Christina Vasilakopoulou

We provide a unified treatment of several commuting tensor products considered in the literature, including the tensor product of enriched categories and the Boardman-Vogt tensor p…

math.CT2022★ 1 cited

Monoidal Kleisli Bicategories and the Arithmetic Product of Coloured Symmetric Sequences

Nicola Gambino, Richard Garner, Christina Vasilakopoulou

We extend the arithmetic product of species of structures and symmetric sequences studied by Maia and Mendez and by Dwyer and Hess to coloured symmetric sequences and show that it…

math.CT2016

Dynamical Systems and Sheaves

Patrick Schultz, David I. Spivak, Christina Vasilakopoulou

A categorical framework for modeling and analyzing systems in a broad sense is proposed. These systems should be thought of as `machines' with inputs and outputs, carrying some sor…

math.CT2016

Algebraic Databases

Patrick Schultz, David I. Spivak, Christina Vasilakopoulou +1

Databases have been studied category-theoretically for decades. The database schema -- whose purpose is to arrange high-level conceptual entities -- is generally modeled as a categ…