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Book Categories |
Abstract; List of symbols;
1. Introduction;
2. Examples;
3. Gaussian polynomials;
4. Compositions of n;
5. Root subgroups of Gn;
6. Subgroups of Gn associated with compositions;
7. Coset representatives;
8. Subgroups of Gn used for induction;
9. Some idempotent elements of KGn;
10. The permutation module MÎ";
11. The Submodule Theorem;
12. A lower bound for the dimension of SÎ';
13. The Kernel Intersection Theorem for S(n-m,m);
14. Reordering the parts of Î";
15. The Kernel Intersection Theorem;
16. Consequences of the Kernel Intersection Theorem;
17. Removing the first column from [Î"];
18. Isotropic spaces;
19. The prime divisors of Gaussian polynomials;
20. The composition factors of S(n-m,m); Acknowledgements; References.
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Add Representations of General Linear Groups, The most important examples of finite groups are the group of permutations of a set of n objects, known as the symmetric group, and the group of non-singular n-by-n matrices over a finite field, which is called the general linear group. This book examines, Representations of General Linear Groups to the inventory that you are selling on WonderClubX
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Add Representations of General Linear Groups, The most important examples of finite groups are the group of permutations of a set of n objects, known as the symmetric group, and the group of non-singular n-by-n matrices over a finite field, which is called the general linear group. This book examines, Representations of General Linear Groups to your collection on WonderClub |