Samin, Nizar Majeed and Sarmin, Nor Haniza and Rahmat, Hamisan (2013) An example on computing the irreducible representation of finite metacyclic groups by using great orthogonality theorem method. Jurnal Teknologi (Sciences and Engineering), 64 (1). pp. 8992. ISSN 01279696

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Official URL: https://dx.doi.org/10.11113/jt.v64.1730
Abstract
Representation theory is a study of real realizations of the axiomatic systems of abstract algebra. For any group, the number of possible representative sets of matrices is infinite, but they can all be reduced to a single fundamental set, called the irreducible representations of the group. This paper focuses on an example of finite metacyclic groups of class two of order 16. The irreducible representation of that group is found by using Great Orthogonality Theorem Method
Item Type:  Article 

Uncontrolled Keywords:  irreducible representation, metacyclic groups, great orthogonality theorem method 
Subjects:  Q Science > QA Mathematics 
Divisions:  Science 
ID Code:  50000 
Deposited By:  Siti Nor Hashidah Zakaria 
Deposited On:  02 Dec 2015 02:09 
Last Modified:  14 Oct 2018 08:26 
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