Relative commutator associated with varieties of $n$-nilpotent and of $n$-solvable groups

Tomas Everaert; Marino Gran

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Varieties of topological groups generated by solvable and nilpotent groups

Sidney A. Morris (1973)

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Some remarks on groups in which elements with the same $p$ -power commute

Patrizia Longobardi, Mercede Maj (1999)

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

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In this paper we characterize certain classes of groups $G$ in which, from $x^{p} = y^{p}$ ( $x, y \in G$ , $p$ a fixed prime), it follows that $x y = y x$ . Our results extend results previously obtained by other authors, in the finite case.

Supplemented nilpotent groups

Jutta Hausen (1981)

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The Birkhoff-Neumann Embedding of Relatively Free Groups

Rolf Brandl, Gabriella Corsi Tani, Luigi Serena (2006)

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A survey on just-non- $𝔛$ groups.

Otera, Daniele Ettore, Russo, Francesco G. (2010)

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Counting $p$ -groups and nilpotent groups

Marcus Du Sautoy (2000)

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Nilpotent, weakly abelian and Hamiltonian lattice ordered groups

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Displaying similar documents to “Relative commutator associated with varieties of n -nilpotent and of n -solvable groups”

Varieties of topological groups generated by solvable and nilpotent groups

Some remarks on groups in which elements with the same p -power commute

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The Birkhoff-Neumann Embedding of Relatively Free Groups

A survey on just-non- 𝔛 groups.

Counting p -groups and nilpotent groups

Nilpotent, weakly abelian and Hamiltonian lattice ordered groups

Displaying similar documents to “Relative commutator associated with varieties of $n$ -nilpotent and of $n$ -solvable groups”

Some remarks on groups in which elements with the same $p$ -power commute

A survey on just-non- $𝔛$ groups.

Counting $p$ -groups and nilpotent groups