80 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- University of LisbonPT22 papers
- Instituto Superior TécnicoPT18 papers
- Universidade Nova de LisboaPT5 papers
- Universidade AbertaPT4 papers
- University of MazandaranIR4 papers
- Fundação para a Ciência e TecnologiaPT3 papers
- Ulyanovsk State UniversityRU3 papers
- University of AveiroPT3 papers
- University of DenverUS3 papers
- University of St AndrewsGB3 papers
- University of Mary WashingtonUS2 papers
- Buein Zahra Technical UniversityIR1 paper
6 papers · 1 filter
Integrals of groups II
João Araújo, Peter J. Cameron, Carlo Casolo +2
An of a group is a group whose commutator subgroup is isomorphic to . This paper continues the investigation on integrals of groups started in the work arXiv:…
Variants of epigroups and primary conjugacy
Maria Borralho, Michael Kinyon
In a semigroup with fixed , one can construct a new semigroup called a \emph{variant} by defining . Elements are \emph{primari…
Conjugacy in inverse semigroups
Joao Araujo, Michael Kinyon, Janusz Konieczny
In a group , elements and are conjugate if there exists such that . This conjugacy relation, which plays an important role in group theory, can be…
Decidability and Independence of Conjugacy Problems in Finitely Presented Monoids
João Araújo, Michael Kinyon, Janusz Konieczny +1
There have been several attempts to extend the notion of conjugacy from groups to monoids. The aim of this paper is study the decidability and independence of conjugacy problems fo…
Primitive groups and synchronization
João Araújo, Wolfram Bentz, Peter J. Cameron +2
Let be a set of cardinality , a permutation group on , and a map which is not a permutation. We say that \emph{synchronizes} if the transformation s…
The rank of the semigroup of transformations stabilising a partition of a finite set
Joao Araujo, Wolfram Bentz, J. D. Mitchell +1
Let be a partition of a finite set . We say that a full transformation preserves (or stabilizes) the partition if for all $P\in \mathcal{P…