5 citations · 6 across the 3 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.CT2017★ 5 cited
Generating the algebraic theory of : the case of partially ordered compact spaces
Dirk Hofmann, Renato Neves, Pedro Nora
It is known since the late 1960's that the dual of the category of compact Hausdorff spaces and continuous maps is a variety -- not finitary, but bounded by . In this not…
math.CT2014★ 1 cited
Some notes on Esakia spaces
Dirk Hofmann, Pedro Nora
Under Stone/Priestley duality for distributive lattices, Esakia spaces correspond to Heyting algebras which leads to the well-known dual equivalence between the category of Esakia…