In this paper, we will generate the wreath product 11 12 M wrM using only two permutations. Also, we will show the structure of some groups containing the wreath product 11 12 M wrM . The structure of the groups founded is determined in terms of wreath product k (M wrM ) wrC 11 12 . Some related cases are also included. Also, we will show that 132K+1 S and 132K+1 A can be generated using the wreath product k (M wrM ) wrC 11 12 and a transposition in 132K+1 S and an element of order 3 in 132K+1 A . We will also show that 132K+1 S and 132K+1 A can be generated using the wreath product 11 12 M wrM and an element of order k +1
For a symmetric group $G:=Sym(n)$ and a conjugacy class $mathcal{X}$ of involutions in $G$, it is kn...
We outline results on varieties of groups generated by Cartesian and direct wreath products of abeli...
We outline results on varieties of groups generated by Cartesian and direct wreath products of abeli...
In this paper, we will generate the wreath product)17()13 ( 22 LwrL using only two permutations. Als...
Copyright c © 2013 Basmah H. Shafee. This is an open access article distributed under the Creative C...
In this article we investigate and examine some of our results from transitive permutation groups wh...
Given a permutational wreath product sequence of cyclic groups, we investigate its minimal generatin...
We show that the wreath product of two finite symmetric or alternating groups is 2-generated
The theory of characters of wreath products of finite groups is very well known. The basic fact is t...
AbstractThe theory of characters of wreath products of finite groups is very well known. The basic f...
This is an exposition on the representation theory of wreath products of finite groups, with many ex...
The ancient and venerable wreath product construction has been used countless times in the literatur...
AbstractBrenti introduced a homomorphism from the symmetric functions to polynomials in one variable...
AbstractThe salient point arising out of a consideration of some seemingly independent topics in rep...
Well-known statistics on the symmetric group include descents, inversions, major index, and the alte...
For a symmetric group $G:=Sym(n)$ and a conjugacy class $mathcal{X}$ of involutions in $G$, it is kn...
We outline results on varieties of groups generated by Cartesian and direct wreath products of abeli...
We outline results on varieties of groups generated by Cartesian and direct wreath products of abeli...
In this paper, we will generate the wreath product)17()13 ( 22 LwrL using only two permutations. Als...
Copyright c © 2013 Basmah H. Shafee. This is an open access article distributed under the Creative C...
In this article we investigate and examine some of our results from transitive permutation groups wh...
Given a permutational wreath product sequence of cyclic groups, we investigate its minimal generatin...
We show that the wreath product of two finite symmetric or alternating groups is 2-generated
The theory of characters of wreath products of finite groups is very well known. The basic fact is t...
AbstractThe theory of characters of wreath products of finite groups is very well known. The basic f...
This is an exposition on the representation theory of wreath products of finite groups, with many ex...
The ancient and venerable wreath product construction has been used countless times in the literatur...
AbstractBrenti introduced a homomorphism from the symmetric functions to polynomials in one variable...
AbstractThe salient point arising out of a consideration of some seemingly independent topics in rep...
Well-known statistics on the symmetric group include descents, inversions, major index, and the alte...
For a symmetric group $G:=Sym(n)$ and a conjugacy class $mathcal{X}$ of involutions in $G$, it is kn...
We outline results on varieties of groups generated by Cartesian and direct wreath products of abeli...
We outline results on varieties of groups generated by Cartesian and direct wreath products of abeli...