Results 41 to 50 of about 2,416,536 (63)

Cohomology of nilpotent groups of class 2

, 1989
We compute the cohomology rings of a number of nilpotent groups of class 2 for appropriate coefficients, and we do some more sample calculations of various cohomology groups.
Huebschmann, Johannes
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Chernikov p-groups and integral p-adic representations of finite groups

, 1992
Изучается связь между p-группами Черникова и целочисленными р-адическими представле ниями конечных р-групп. Приводится описание с точностью до изоморфизма некоторых классов р-групп Черникова.The connection is studied between Chernikov p-groups and ...
Ващук, Ф.Г., Дороботенко, В.С., Гудивок, П.М.   +2 more
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Free centre-by-nilpotent-by-abelian groups

, 2009
We prove that the free centre-by-(nilpotent-of-class-(c - 1))-by-abelian groups F/[γc(F′), F] are torsion-free for c = 6. This is in startling contrast to the cases when c is a prime and when c = 4, where these relatively free groups contain non-trivial ...
Johnson, Marianne, Johnson, Marianne; id_orcid, Stöhr, Ralph   +2 more
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Nilpotent Groups

, 2015
Summary.
Xiquan Liang, Yanhong Men, Dailu Li
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Nilpotent groups and their automorphisms

, 2015
The fact that nilpotent groups are close to being commutative means that it is possible to apply linear methods to their study. In this volume, based on a special course given by the author at Novosibirsk University, Russia in 1988-1990, linear methods ...
Evgeny Khukhro (17161393)
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Combing nilpotent and polycyclic groups

, 1999
The notable exclusions from the family of automatic groups are those nilpotent groups which are not virtually abelian, and the fundamental groups of compact 3-manifolds based on the Nil or Sol geometries.
Rees S; Gilman RH; Holt DF
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On the Nilpotent Representation Theory of Groups

In this article, we establish results concerning the nilpotent representation theory of groups. In particular, we utilize a theorem of Stallings to provide a general method that constructs pairs of groups that have isomorphic universal nilpotent ...
Milana D Golich (18423324)
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The Jacobson topology of Prim* L¹(G) for exponential Lie groups

, 2007
Ungermann O. The Jacobson topology of Prim* L¹(G) for exponential Lie groups.
Ungermann, Oliver
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Asymptotically CAT(0) Groups

We develop a general theory for asymptotically CAT(0) groups; these are groups acting geometrically on a geodesic space, all of whose asymptotic cones are CAT(0)
Kar, Aditi
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Combing nilpotent and polycyclic groups

The notable exclusions from the family of automatic groups are those nilpotent groups which are not virtually abelian, and the fundamental groups of compact 3-manifolds based on the Nil or Sol geometries.

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