Negatively curved groups and the convergence property. II: Transitivity in negatively curved groups.
Negatively curved groups have the convergence property. I.
Nested symmetric representation of elements of the Suzuki chain groups.
New adventures in the land of -analogues (Yang-Baxter equations). (Nouvelles aventures au pays des -analogues (équation de Yang-Baxter).)
New a-T-menable HNN-extensions.
New insights into viral architecture via affine extended symmetry groups.
Nicht frei äquivalente Darstellungen von Knotengruppen mit einer definierenden Relation.
Nielsen methods in groups with a length function.
Nielsen reduction in free groups with operators
Nilpotency in Classical Groups over a Field of Characteristic 2.
Nilpotent completions and Lie rings associated to link groups.
Nilpotent groups of class two that can appear as central quotient groups
Nilpotent Groups of Hirsch Length Six.
Nilpotent, weakly abelian and Hamiltonian lattice ordered groups
Non-amenable finitely presented torsion-by-cyclic groups.
Non-amenable finitely presented torsion-by-cyclic groups
Nonassociative algebras: some applications.
Nonassociative algebras can be applied, either directly or using their particular methods, to many other branches of Mathematics and other Sciences. Here emphasis will be given to two concrete applications of nonassociative algebras. In the first one, an application to group theory in the line of the Restricted Burnside Problem will be considered. The second one opens a door to some applications of non-associative algebras to Error correcting Codes and Cryptography.
Non-cohérence de certains reseaux non-uniformes dans le groupe des isométries de l’espace hyperbolique
Noncommutative independence in the infinite braid and symmetric group
This is an introductory paper about our recent merge of a noncommutative de Finetti type result with representations of the infinite braid and symmetric group which allows us to derive factorization properties from symmetries. We explain some of the main ideas of this approach and work out a constructive procedure to use in applications. Finally we illustrate the method by applying it to the theory of group characters.
Noncommutative knot theory.