Results 21 to 30 of about 2,416,536 (63)
Nilpotent injectors in finite groups [PDF]
We prove that the odd nilpotent injectors (a certain type of maximal nilpotent subgroup) f a minimal simple group are all conjugate, extending the result from soluble groups. We also prove conjugacy in GU(\_3\)(q) and SU(\_3\)(q).
Morris, Thomas Bembridge Slater
core
Polarizations and Nullcone of Representations of Reductive Groups [PDF]
The paper starts with the following simple observation. Let V be a representation of a reductive group G, and let f_1,f_2,...,f_n be homogeneous invariant functions. Then the polarizations of f_1,f_2,...,f_n define the nullcone of k 0} h(t) x = 0 for all
Kraft, Hanspeter +3 more
core +1 more source
Graph products of groups [PDF]
In the 1970's Baudisch introduced the idea of the semifree group, that is, a group in which the only relators are commutators of generators. Baudisch was mainly concerned with subgroup problems, employing length arguments on the elements of these groups.
Green, E.R, Green, Elisabeth Ruth
core
Centralisers of finite subgroups in soluble groups of type FPn
We show that for soluble groups of type FPn , centralisers of finite subgroups need not be of type ...
Martínez-Pérez, Conchita +5 more
core +1 more source
Quasi-Kahler Chern-flat manifolds and complex 2-step nilpotent Lie algebras [PDF]
The study of quasi-Kaehler Chern-flat almost Hermitian manifolds is strictly related to the study of anti-bi-invariant almost complex Lie algebras.
Lauret, J. +2 more
core +1 more source
On Torsion-by-Nilpotent Groups
Let C be a class of groups, closed under taking subgroups and quotients. We prove that if all metabelian groups of C are torsion-by-nilpotent, then all soluble groups of C are torsion-by-nilpotent.
Traustason, Gunnar, Endimioni, Gérard
core +1 more source
Locally Nilpotent p-Groups Whose Proper Subgroups Are Hypercentral-by-Chernikov
If is a group theoretical property or class of groups then a group G is a -group if G has the property or is a member of the class Let G be a group andbe a property of groups. If every proper subgroup of G satisfies but G itsellf doesnot satisfy it, then
Arıkan, Aynur
core
On nilpotent Chernikov 2-groups with elementary tops
We give an explicit description of nilpotent Chernikov 2-groups with elementary top and basis of rank ...
Plakosh, A.I., Drozd, Y.A.
core
Multilinear cryptography using nilpotent groups [PDF]
In this paper, we develop a novel idea of multilinear cryptosystem using nilpotent group ...
Kahrobaei, Delaram +5 more
core +1 more source
Locally finite groups containing a 2 -element with Chernikov centralizer
Suppose that a locally finite group G has a 2-element g with Chernikov centralizer. It is proved that if the involution in ?g? has nilpotent centralizer, then G has a soluble subgroup of finite index.
Evgeny Khukhro (17161393) +2 more
core +1 more source

