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On a Group of the Form 24+5:GL(4, 2)

dc.contributor.authorMOORI. j
dc.contributor.authorBASHEER. AYOUB B. M
dc.contributor.researchID16434188
dc.date.accessioned2026-04-23T09:36:54Z
dc.date.issued2012
dc.descriptionJournal Article, Faculty Of Natural And Agricultural Sciences, -- North-West University, Mahikeng Campus
dc.description.abstractAbstract. In [U. Dempwolff, On extensions of elementary abelian groups of order 25 by GL(5, 2), Rend. Sem. Mat. Univ. Padova, 48 (1972), 359 - 364.] Dempwolff proved the existence of a group of the form 2 5·GL(5, 2) (a non split extension of the elementary abelian group 25 by the general linear group GL(5, 2)). This group is the second largest maximal subgroup of the sporadic Thompson simple group Th. In this paper we calculate the Fischer matrices of Dempwolff group G = 25·GL(5, 2). The theory of projective characters is involved and we have computed the Schur multiplier together with a projective character table of an inertia factor group. The full character table of G is then can be calculated easily
dc.description.sustainableQuality Education
dc.identifier.citationMOORI. j. BASHEER. AYOUB B. M. 2012. On a Group of the Form 24+5:GL(4, 2). International Journal of Group Theory ISSN (print): 2251-7650, ISSN (on-line): 2251-7669 Vol. 01 No. 4 (2012), pp. 43-63.
dc.identifier.urihttp://hdl.handle.net/10394/46738
dc.language.isoen
dc.publisherIranian Journal of Mathematical Sciences and Informatics
dc.titleOn a Group of the Form 24+5:GL(4, 2)
dc.typeArticle

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