4-Engel groups are locally nilpotent

4-Engel groups are locally nilpotent

Bibliographic Details
Main Authors:	Havas, G, Vaughan-Lee, M
Format:	Journal article
Published:	2005

Similar Items

The local nilpotence theorem for 4-Engel groups revisited
by: Gunnar Traustason
Published: (2015-09-01)

Engel, Nilpotent and Solvable BCI-algebras
by: Mohammadzadeh Elahe, et al.
Published: (2019-03-01)

Engel-4 groups of exponent 5
by: VaughanLee, M
Published: (1997)

Engel-4 groups of exponent 5. II. Orders
by: Newman, M, et al.
Published: (1999)

Localization of nilpotent groups and spaces /
by: 198017 Hilton, Peter John, et al.
Published: (1975)

An insoluble (p − 2)-Engel group of exponent p
by: Vaughan-Lee, M
Published: (2010)

Generalized nilpotent braces and nilpotent groups
by: Martyn Dixon, et al.
Published: (2023-11-01)

Representations of nilpotent locally compact groups
by: Hannabuss, K
Published: (1979)

Nilpotent groups /
by: 328448 Warfield, Robert B.
Published: (1976)

On n-Nilpotent Groups and n-Nilpotency of n-Abelian Groups
by: Azam Pourmirzaei, et al.
Published: (2020-12-01)

A NILPOTENT QUOTIENT ALGORITHM FOR GRADED LIE-RINGS
by: Havas, G, et al.
Published: (1990)

On the power-commutative kernel of locally nilpotent groups
by: Costantino Delizia, et al.
Published: (2005-01-01)

Characterization of Derived Nilpotent (Engel) Lie Ring of Fuzzy Hyperrings by Using Fuzzy Strongly Regular Relations
by: E. Mohammadzadeh, et al.
Published: (2022-10-01)

On NeutroNilpotentGroups
by: Elahe Mohammadzadeh, et al.
Published: (2020-11-01)

Groups and nilpotent Lie rings whose order is the sixth power of a prime
by: Newman, M, et al.
Published: (2004)

COUNTING p-GROUPS AND NILPOTENT GROUPS
by: du Sautoy, M
Published: (2000)

Residual Properties of Nilpotent Groups
by: D. N. Azarov
Published: (2015-04-01)

On Nilpotent Multipliers of Pairs of Groups
by: Azam Hokmabadi, et al.
Published: (2020-12-01)

On finite-by-nilpotent profinite groups
by: Eloisa Detomi, et al.
Published: (2020-12-01)

SUBGROUPS OF FINITE INDEX IN NILPOTENT GROUPS
by: Grunewald, F, et al.
Published: (1988)

Groups whose Proper Subgroups of Infinite Rank are Minimax-by-Nilpotent or Nilpotent-by-Minimax
by: Amel Zitouni
Published: (2020-12-01)

ON BOUNDED LANGUAGES AND THE GEOMETRY OF NILPOTENT GROUPS
by: Bridson, M, et al.
Published: (1995)

Locally finite p-groups with all subgroups either subnormal or nilpotent-by-Chernikov
by: H. Smith, et al.
Published: (2012-03-01)

Locally finite groups with all subgroups either subnormal or nilpotent-by-Chernikov
by: Cutolo Giovanni, et al.
Published: (2012-06-01)

Nilpotency in groups with the minimal condition on centralizers
by: Wagner, F
Published: (1999)

Commutators and Squares in Free Nilpotent Groups
by: Mehri Akhavan-Malayeri
Published: (2009-01-01)

Finite p′-nilpotent groups. I
by: S. Srinivasan
Published: (1987-01-01)

On almost finitely generated nilpotent groups
by: Peter Hilton, et al.
Published: (1996-01-01)

Finite p′-nilpotent groups. II
by: S. Srinivasan
Published: (1987-01-01)

Torsion locally nilpotent groups with non-Dedekind norm of Abelian non-cyclic subgroups
by: T.D. Lukashova, et al.
Published: (2022-06-01)

On 2-engel groups and their degree of abelianness /
by: 398176 Yuhani Yusof, et al.
Published: (2005)

Cohomology of groups with normal Engel subgroups
by: Kissin, Edward, et al.
Published: (2019)

Weak Engel Conditions on Linear Groups
by: B.A.F. Wehrfritz
Published: (2019-06-01)

Small doubling in $m$-Engel groups
by: Patrizia Longobardi, et al.
Published: (2020-12-01)

On the right n-Engel group elements
by: H. Khosravi
Published: (2012-03-01)

A nilpotent group and its elliptic curve: Non-uniformity of local zeta functions of groups
by: Du Sautoy, M
Published: (2001)

THE NILPOTENCY CLASS OF FINITE-GROUPS OF EXPONENT-P
by: Vaughanlee, M
Published: (1994)

Nilpotent groups of semilinear transformations which are monomial
by: Andrea Lucchini, et al.
Published: (2008-11-01)

Real Elements and p-Nilpotence of Finite Groups
by: Adolfo Ballester-Bolinches, et al.
Published: (2016-12-01)

A survey of homotopy nilpotency and co-nilpotency
by: Marek Golasinski
Published: (2020-10-01)