Nielsen Equivalence of Presentations of Some Solvable Groups.
Nil series from arbitrary functions in group theory
In an earlier paper distributors were defined as a measure of how close an arbitrary function between groups is to being a homomorphism. Distributors generalize commutators, hence we can use them to try to generalize anything defined in terms of commutators. In this paper we use this to define a generalization of nilpotent groups and explore its basic properties.
Nilpotency of the derived subgroup of a finite twisted group.
Nilpotent Fixed Point Free Automorhism Group of Solvable Groups.
Nilpotent groups of class two that can appear as central quotient groups
Nilpotente Gruppen und Stabilitätsgruppen.
Nonabelian Sylow subgroups of finite groups of even order.
Nonassociativity in VOA theory and finite group theory
We discuss some examples of nonassociative algebras which occur in VOA (vertex operator algebra) theory and finite group theory. Methods of VOA theory and finite group theory provide a lot of nonassociative algebras to study. Ideas from nonassociative algebra theory could be useful to group theorists and VOA theorists.
Non-existence de certains polygones généralisés, I.
Non-existence de certains polygones généralisés. II.
Non-integer lattice tilings by (k, n) truncated crosses.
Normal Fitting Classes and the Lockett Ordering.
Normal Fitting Pairs and Lockett's Conjecture.
Normal p-Subgroups in the Group of Outer Automorphisms of a Finite p-Group.
Normal subgroups and projectivities of finite groups
Normal Subgroups of M-Groups Need Not Be M-Groups.
Normality Conditions for Quasinormal Subgroups in Finite Groups.
Normally constrained -groups
In questo lavoro si studiano i gruppi finiti di ordine una potenza di un numero primo in cui i sottogruppi normali sono compresi tra due termini successivi della serie centrale discendente. Si ottengono numerose proprietà generali di questi gruppi, e una loro dettagliata descrizione in classe di nilpotenza 2.
Nota sobre el subgrupo de Deskins de un grupo finito.
Note on a variant of the Erdős-Ginzburg-Ziv problem