11 citations
- Hungarian Academy of SciencesHU7 papers
- The University of Western AustraliaAU4 papers
- Centre for Quantum TechnologiesSG2 papers
- Centre National de la Recherche ScientifiqueFR2 papers
- Laboratoire de Recherche en InformatiqueFR2 papers
- National University of SingaporeSG2 papers
- Université Paris-SudFR2 papers
- Budapest University of Technology and EconomicsHU1 paper
- Ghent UniversityBE1 paper
- Humboldt-Universität zu BerlinDE1 paper
- Psychiatric Medicine AssociatesUS1 paper
- Simon Fraser UniversityCA1 paper
4 papers · 1 filter
Quasiprimitive groups and blow-up decompositions
Robert W. Baddeley, Cheryl E. Praeger, Csaba Schneider
The blow-up construction by L. G. Kovács has been a very useful tool to study embeddings of finite primitive permutation groups into wreath products in product action. In the prese…
Intransitive Cartesian decompositions preserved by innately transitive permutation groups
Robert W. Baddeley, Cheryl E. Praeger, Csaba Schneider
We study Cartesian decompositions of sets that are acted upon intransitively by innately transitive permutation groups. We prove that such groups have at most three orbits on such…
Three types of inclusions of innately transitive permutation groups into wreath products in product action
Cheryl E. Praeger, Csaba Schneider
A permutation group is innately transitive if it has a transitive minimal normal subgroup, and this subgroup is called a plinth. In this paper we study three special types of inclu…
Innately transitive subgroups of wreath products in product action
Robert W. Baddeley, Cheryl E. Praeger, Csaba Schneider
A permutation group is innately transitive if it has a transitive minimal normal subgroup, which is referred to as a plinth. We study the class of finite, innately transitive permu…