1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.CT2020
Duality theory for enriched Priestley spaces
Dirk Hofmann, Pedro Nora
The term Stone-type duality often refers to a dual equivalence between a category of lattices or other partially ordered structures on one side and a category of topological struct…
math.CT2019
Hausdorff coalgebras
Dirk Hofmann, Pedro Nora
As composites of constant, (co)product, identity, and powerset functors, Kripke polynomial functors form a relevant class of -functors in the theory of coalgebras. Th…
math.LO2013★ 1 cited
Dualities in modal logic from the point of view of triples
Dirk Hofmann, Pedro Nora
In this paper we show how the theory of monads can be used to deduce in a uniform manner several duality theorems involving categories of relations on one side and categories of al…