Suppose $G$ is a finite group, $A$ and $B$ are conjugacy classes of $G$ and $eta(AB)$ denotes the number of conjugacy classes contained in $AB$. The set of all $eta(AB)$ such that $A, B$ run over conjugacy classes of $G$ is denoted by $eta(G)$. The aim of this paper is to compute $eta(G)$, $G in { D_{2n}, T_{4n}, U_{6n}, V_{8n}, SD_{8n}}$ or $G$ is a decomposable group of order $2pq$, a group of order $4p$ or $p^3$, where $p$ and $q$ are primes.
Jalali, M., & Ashrafi, A. R. (2015). COMPUTING THE PRODUCTS OF CONJUGACY CLASSES FOR SPECIFIC FINITE GROUPS. Journal of Algebraic Systems, 3(1), 88-95. doi: 10.22044/jas.2015.490
MLA
M. Jalali; A. R. Ashrafi. "COMPUTING THE PRODUCTS OF CONJUGACY CLASSES FOR SPECIFIC FINITE GROUPS", Journal of Algebraic Systems, 3, 1, 2015, 88-95. doi: 10.22044/jas.2015.490
HARVARD
Jalali, M., Ashrafi, A. R. (2015). 'COMPUTING THE PRODUCTS OF CONJUGACY CLASSES FOR SPECIFIC FINITE GROUPS', Journal of Algebraic Systems, 3(1), pp. 88-95. doi: 10.22044/jas.2015.490
VANCOUVER
Jalali, M., Ashrafi, A. R. COMPUTING THE PRODUCTS OF CONJUGACY CLASSES FOR SPECIFIC FINITE GROUPS. Journal of Algebraic Systems, 2015; 3(1): 88-95. doi: 10.22044/jas.2015.490
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