Concretization Noematics of Instanced Regimentation Pluriform Refigurization Phalanx

The generalized symmetric groups are the wreath product groups of the cyclic group with the symmetric group, a natural group-theoretic construction with many interesting applications. Some interesting special cases of these groups are the symmetric group and the hyperoctahedral group. We denote the wreath product groups (Z/rZ) ¿ Sn with G(n, r) throughout this thesis. The problem of counting the number of irreducible representations of a given group whose determinant is non-trivial gains interest for re- searchers recently. In the case of symmetric groups, they call such representations to be chiral if the composition of ¿ with the determinant map is non-trivial. The problem of counting the non-trivial determinants in [7] and [13] have their genesis in [28]. In [28], Macdonald developed combinatorics for partitions and gave a closed formula to count the number of odd-dimensional Specht modules for the symmetric groups. This number happened to be the product of the powers of 2 in the binary expansion of n and was obtained by characterizing the 2-core tower of the odd partitions.

Produktdetails

• Autoren: P. Nectaria
• Verlag: Independent Publisher
• Sprache: Englisch
• Produktform: Taschenbuch
• Erschienen: 25.09.2025
• EAN: 9798232912161
• ISBN: 979-8-232-91216-1
• Seiten: 106
• Abmessung: 216 mm x 280 mm x 6 mm
• Gewicht: 290 g
• Thema: Naturwissenschaften, Medizin, Informatik, Technik > Mathematik > Allgemeines, Lexika