Department of Mathematics, Faculty of Military Science, University of Stellenbosch, Private Bag X2, Saldanha, 7395, South Africa
Abstract
The group $2^6{{}^{cdot}} G_2(2)$ is a maximal subgroup of the Rudvalis group $Ru$ of index 188500 and has order 774144 = $2^{12}.3^3.7$. In this paper, we construct the character table of the group $2^6{{}^{cdot}} G_2(2)$ by using the technique of Fischer-Clifford matrices.
Prins, A. L. (2015). On the Fischer-Clifford matrices of the non-split extension $2^6{{}^{\cdot}}G_2(2)$. Bulletin of the Iranian Mathematical Society, 41(4), 857-871.
MLA
Prins, A. L. "On the Fischer-Clifford matrices of the non-split extension $2^6{{}^{\cdot}}G_2(2)$", Bulletin of the Iranian Mathematical Society, 41, 4, 2015, 857-871.
HARVARD
Prins A. L. (2015). 'On the Fischer-Clifford matrices of the non-split extension $2^6{{}^{\cdot}}G_2(2)$', Bulletin of the Iranian Mathematical Society, 41(4), pp. 857-871.
CHICAGO
A. L. Prins, "On the Fischer-Clifford matrices of the non-split extension $2^6{{}^{\cdot}}G_2(2)$," Bulletin of the Iranian Mathematical Society, 41 4 (2015): 857-871,
VANCOUVER
Prins A. L. On the Fischer-Clifford matrices of the non-split extension $2^6{{}^{\cdot}}G_2(2)$. BIMS. 2015;41(4):857-871.
