Results 51 to 60 of about 1,915 (136)
Powerfully nilpotent groups [PDF]
, 2019 We introduce a special class of powerful p-groups that we call powerfully nilpotent groups that are finite p-groups that possess a central series of a special kind.
Traustason, Gunnar, Williams, James
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, 1982 Our main result is the decidability and ω-stability of free cth nilpotent p-groups of finite exponent (c < p)
Andreas Baudisch, Baudisch, Andreas
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Cohomology and the subgroup structure of a finite soluble group [PDF]
The main topic of this thesis is the discovery and study of a cohomological property of the subgroups called F-normalizers in finite soluble groups; namely, the property that with certain coefficient modules the restriction map in cohomology from a ...
Wilde, Thomas Stephen
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Finitely generated nilpotent groups with isomorphic finite quotients
, 1971 Let F ( G ) \mathcal {F}(G) denote the set of isomorphism classes of finite homomorphic images of a group G G .
P. F. Pickel
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Nilpotent-by-finite groups with isomorphic finite quotients
, 1973 Let F ( G ) \mathcal {F}(G) denote the set of isomorphism classes of finite homomorphic images of a group G. We say that groups G and H have isomorphic finite quotients if
P. F. Pickel
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FINITE p r-NILPOTENT GROUPS. II
, 1987 : In this paper we continue the study of finite p'-nilpotent groups that was started in the first part of this paper. Here we give a complete characterization of all finite groups that are not p'-nilpotent but all of whose proper subgroups are ...
30j S Srinivasan
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Locally finite p-groups with all subgroups either subnormal or nilpotent-by-Chernikov
, 2012 We pursue further our investigation, begun in [H.~Smith, Groups with all subgroups subnormal or nilpotent-by-{C}hernikov, emph{Rend. Sem. Mat. Univ. Padova} 126 (2011), 245--253] and continued in [G.~Cutolo and H.~Smith, Locally finite groups with all ...
Smith, Howard +5 more
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On Torsion-by-Nilpotent Groups
, 2001 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
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The Number of Subgroup Chains of Finite Nilpotent Groups
, 2020 In this paper, we mainly count the number of subgroup chains of a finite nilpotent group. We derive a recursive formula that reduces the counting problem to that of finite p-groups.
Lingling Han, Xiuyun Guo
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Surface measure on, and the local geometry of, sub-Riemannian manifolds. [PDF]
Calc Var Partial Differ Equ, 2023 Don S, Magnani V.
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