List questions from p-groups

Published on 04 Dec 2016 - 13:08

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what is a $G$-invariant subgroup of a $p$-group?

Published on 07 Dec 2016 - 12:59

242

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What is the meaning of term "splitting" metacyclic group?

Published on 04 Jan 2017 - 7:40

216

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Normal subgroup of upper unitriangular group $U(3,p^2)$

Published on 17 Jan 2017 - 3:49

278

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$|G|=pq$, where $p$ and $q$ are primes, is the semidirect product of subgroups of orders $p$ and $q$

Published on 18 Jan 2017 - 4:36

1.4k

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Classification of non abelian groups of order $p^3$.

Published on 25 Mar 2026 - 9:32

93

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Some properties of a certain $p$-group

Published on 04 Feb 2017 - 5:43

553

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How do I embed p-groups into the group of upper uni-triangular matrices?

Published on 05 Feb 2017 - 4:25

75

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Why is $p$-closure the minimum extension closed under $p$th roots?

Published on 09 Feb 2017 - 20:56

50

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Questions about a finite $p$-group in a paper

Published on 11 Feb 2017 - 6:40

276

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Normal subgroup of finite $p$-group

Published on 24 Feb 2017 - 9:35

58

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Does $N^p[N,W] / J$ central in $G/J$ imply $ N^p[N,W,W] \leq J$?

Published on 01 Mar 2017 - 15:33

64

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A question about Theorem 2.2 in Gorenstein's book and a finite $p$-group

Published on 05 Mar 2017 - 19:46

195

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Number of $p$-groups of a given size in a Sylow subgroup

Published on 12 Mar 2017 - 12:44

138

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Group of order $3^k5^l$ is solvable

Published on 15 Mar 2017 - 21:09

List Question

Prove, that group of order $p^2$ is abelian.

what is a $G$-invariant subgroup of a $p$-group?

What is the meaning of term "splitting" metacyclic group?

Normal subgroup of upper unitriangular group $U(3,p^2)$

$|G|=pq$, where $p$ and $q$ are primes, is the semidirect product of subgroups of orders $p$ and $q$

Classification of non abelian groups of order $p^3$.

Some properties of a certain $p$-group

How do I embed p-groups into the group of upper uni-triangular matrices?

Why is $p$-closure the minimum extension closed under $p$th roots?

Questions about a finite $p$-group in a paper

Normal subgroup of finite $p$-group

Does $N^p[N,W] / J$ central in $G/J$ imply $ N^p[N,W,W] \leq J$?

A question about Theorem 2.2 in Gorenstein's book and a finite $p$-group

Number of $p$-groups of a given size in a Sylow subgroup

Group of order $3^k5^l$ is solvable

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