Abstract
The class of evolving groups is defined and investigated, as well as their connections to examples in the field of Galois cohomology. Evolving groups are proved to be Sylow Tower groups in a rather strong sense. In addition, evolving groups are characterized as semidirect products of two nilpotent groups of coprime orders where the action of one on the other is via automorphisms that map each subgroup to a conjugate.
📄 Full Paper Available as PDF
This paper is available as a downloadable PDF.
📄 Download PDF
Comments (0)
No comments yet. Be the first to comment.