List questions from frobenius-groups

Published on 01 Feb 2014 - 15:37

24

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Number of polynomials with the Frobenius class in $C$.

Published on 11 Jul 2017 - 4:46

231

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The Fitting subgroup of a Frobenius group

Published on 31 Jul 2017 - 16:51

640

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If $A$ is of characteristic $p$ :Then in $A[x]$ we have, $[a(x)+b(x)]^p=a(x)^p+b(x)^p$

Published on 08 Nov 2017 - 15:26

87

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Number of solutions to $x^n=e$ in group G is divisible by n, where n divides o(G)

Published on 09 Nov 2017 - 9:13

133

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Order Frobenius complement divides order Frobenius kernel - 1

Published on 29 Dec 2017 - 19:47

409

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Frobenius group as semidirect product of finite group with a regular group of automorphisms.

Published on 24 May 2012 - 14:32

709

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Does a Frobenius group with a $p$-group complement necessarily have a normal Sylow $2$-subgroup?

Published on 18 Nov 2012 - 16:24

161

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Subgroups of Frobenius group

Published on 05 Aug 2021 - 11:17

635

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I want to show that $G=C_G(z)F(G)$

Published on 17 Nov 2021 - 22:39

74

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$y$ centralizes $fzf^{-1} $ for some $f \in F(G)$.

Published on 22 Nov 2021 - 19:30

432

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Explanation of Frobenius endomorphism on elliptic curves

Published on 08 Feb 2022 - 20:06

89

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On the Frobenius group

Published on 09 Feb 2022 - 20:25

401

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Determine the order of the Frobenius automorphism

Published on 12 Mar 2022 - 18:21

145

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If $G$ is nonabelian & solvable s.t. the centralizer of each nontrivial element is abelian, then $G$ is Frobenius with kernel its Fitting subgroup

Published on 30 Jun 2022 - 20:39

List Question

Suzuki exceptional characters with $\epsilon = -1$

Number of polynomials with the Frobenius class in $C$.

The Fitting subgroup of a Frobenius group

If $A$ is of characteristic $p$ :Then in $A[x]$ we have, $[a(x)+b(x)]^p=a(x)^p+b(x)^p$

Number of solutions to $x^n=e$ in group G is divisible by n, where n divides o(G)

Order Frobenius complement divides order Frobenius kernel - 1

Frobenius group as semidirect product of finite group with a regular group of automorphisms.

Does a Frobenius group with a $p$-group complement necessarily have a normal Sylow $2$-subgroup?

Subgroups of Frobenius group

I want to show that $G=C_G(z)F(G)$

$y$ centralizes $fzf^{-1} $ for some $f \in F(G)$.

Explanation of Frobenius endomorphism on elliptic curves

On the Frobenius group

Determine the order of the Frobenius automorphism

If $G$ is nonabelian & solvable s.t. the centralizer of each nontrivial element is abelian, then $G$ is Frobenius with kernel its Fitting subgroup

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