activity
20142020
most citedReconstructing the topology on monoids and polymorphism clones of the rationals

14 citations · 19 across the 6 of their papers we have counts for

collaborators

7 papers

math.CO2020★ 1 cited

Representing partition lattices through FCA

Mike Behrisch, Alain Chavarri Villarello, Edith Vargas-García

We investigate the standard context, denoted by , of the lattice of partitions of a positive integer under the dominan…

math.LO2019

Interpreting the action of the endomorphism monoid of the rationals

John K Truss, Edith Vargas-Garcia

In this paper, we define the action of , the monoid of embeddings of , on , in the monoid . That is, we show that itself c…

math.LO2019

On a stronger reconstruction notion for monoids and clones

Mike Behrisch, Edith Vargas-García

Motivated by reconstruction results by Rubin, we introduce a new reconstruction notion for permutation groups, transformation monoids and clones, called automatic action compatibil…

math.LO2018

The number of clones determined by disjunctions of unary relations

Mike Behrisch, Edith Vargas-García, Dmitriy Zhuk

We consider finitary relations (also known as crosses) that are definable via finite disjunctions of unary relations, i.e. subsets, taken from a fixed finite parameter set . We…

math.LO2016★ 4 cited

Reconstructing the topology on monoids and polymorphism clones of reducts of the rationals

John K Truss, Edith Vargas-Garcia

We extend results from an earlier paper giving reconstruction results for the endomorphism monoid of the rational numbers under the strict and reflexive relations to the first orde…

math.RA2016★ 14 cited

Reconstructing the topology on monoids and polymorphism clones of the rationals

Mike Behrisch, John K Truss, Edith Vargas-García

We show how to reconstruct the topology on the monoid of endomorphisms of the rational numbers under the strict or reflexive order relation, and the polymorphism clone of the ratio…