Fischer-Clifford matrices of $$2^8{:}(U_4(2){:}2)$$ 2 8 : ( U 4 ( 2 ) : 2 ) as a subgroup of $$O_{10}^+(2)$$ O 10 + ( 2 )

Author:

Fray R. L.,Monaledi R. L.,Prins A. L.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference20 articles.

1. Ali, F.: Fischer-Clifford theory for split and non-split group extensions. Ph.D. thesis, University of Natal, Pietermaritzburg (2001)

2. Ali, F., Moori, J.: The Fischer-Clifford matrices of a maximal subgroup of $$Fi^{\prime }_{24}$$ F i 24 ′ . Represent. Theory 7, 300–321 (2003)

3. Ali, F., Moori, J.: Fischer-Clifford matrices and character table of the group $$2^8{:}Sp_6(2)$$ 2 8 : S p 6 ( 2 ) . Int. J. Math. Game Theory Algebra 14, 123–135 (2004)

4. Ali, F., Moori, J.: The Fischer-Clifford matrices and character table of a maximal subgroup of $$Fi_{24}$$ F i 24 . Algebra Colloq. 17, 389–414 (2010)

5. Bosma, W., Canon, J.J.: Handbook of Magma functions. Department of Mathematics, University of Sydney, Sydney (1994)

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1. On a group extension involving the Suzuki group Sz(8);Afrika Matematika;2023-11-17

2. On the Fischer matrices of a group of shape 21+2n + :G;Revista Colombiana de Matemáticas;2023-04-17

3. On a maximal subgroup of the symplectic group Sp(8, 2);Afrika Matematika;2021-07-20

4. Fischer-Clifford Matrices and Character Table of the Maximal Subgroup (29:(L3(4)):2 of U6(2):2;International Journal of Mathematics and Mathematical Sciences;2019-02-25

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