Automorphisms of regular wreath product -groups.

Riedl, Jeffrey M.

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More on the Schur index of a representation of a finite group

Ford, Charles (1978)

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Alphonse Baartmans, James Woeppel (1976)

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On weakly $s$ -permutably embedded subgroups

Changwen Li (2011)

Commentationes Mathematicae Universitatis Carolinae

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Suppose $G$ is a finite group and $H$ is a subgroup of $G$ . $H$ is said to be $s$ -permutably embedded in $G$ if for each prime $p$ dividing $| H |$ , a Sylow $p$ -subgroup of $H$ is also a Sylow $p$ -subgroup of some $s$ -permutable subgroup of $G$ ; $H$ is called weakly $s$ -permutably embedded in $G$ if there are a subnormal subgroup $T$ of $G$ and an $s$ -permutably embedded subgroup $H_{s e}$ of $G$ contained in $H$ such that $G = H T$ and $H \cap T \leq H_{s e}$ . We investigate the influence of weakly $s$ -permutably embedded subgroups on the $p$ -nilpotency and $p$ -supersolvability...

Automorphism groups of Cayley digraphs of $ℤ_{p}^{3}$ .

Dobson, Edward, Kovács, István (2009)

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Tidy subgroups for commuting automorphisms of totally disconnected groups: An analogue of simultaneous triangularisation of matrices.

Willis, George A. (2004)

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Groups with finite automorphism classes of subgroups

John Lennox, Federico Menegazzo, Howard Smith, James Wiegold (1988)

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Displaying similar documents to “Automorphisms of regular wreath product p -groups.”

Displaying similar documents to “Automorphisms of regular wreath product $p$ -groups.”