A survey on Clifford-Fischer theory

DOI10.1017/CBO9781316227343.009zbMath1346.20005OpenAlexW2478648266MaRDI QIDQ2990040

Jamshid Moori, Ayoub B. M. Basheer

Publication date: 29 July 2016

Published in: Groups St Andrews 2013 (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/cbo9781316227343.009

zbMATH Keywords

group extensionscharacter tablesClifford-Fischer theory

Mathematics Subject Classification ID

Ordinary representations and characters (20C15)

Related Items (13)

Computing the conjugacy classes and character table of a non-split extension \(2^6\cdot (2^5 : S_6)\) from a split extension \(2^6 : (2^5 : S_6)\) ⋮ On a maximal subgroup of the orthogonal group O⁺₈(3) ⋮ On a maximal subgroup of the symplectic group \(Sp(8, 2)\) ⋮ Unnamed Item ⋮ On two groups of the form \(2^8:A_9\) ⋮ On A Group Involving The Automorphism of The Janko Group J2 ⋮ On a group extension involving the Suzuki group \(\mathrm{Sz}(8)\) ⋮ On a maximal subgroup \((2^9:(L_3(4)):3\) of the automorphism group \(U_6(2):3\) of \(U_6(2)\) ⋮ On a group of the form $3^{7}{:}Sp(6,2)$ ⋮ The projective character tables of a solvable group \(2^6:(6\times 2)\) ⋮ Fischer-Clifford matrices and character table of the maximal subgroup \((2^9 :(L_3(4)) : 2\) of \(U_6(2) : 2\) ⋮ Unnamed Item ⋮ On a two-fold cover 2.(2⁶˙G₂(2)) of a maximal subgroup of Rudvalis group Ru

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