Dade's conjecture for the Chevalley groups G2(q) in the defining characteristic

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dc.contributor.advisor An, J en
dc.contributor.advisor O'Brian, E en
dc.contributor.author Huang, Shih-chang en
dc.date.accessioned 2007-08-06T09:26:00Z en
dc.date.available 2007-08-06T09:26:00Z en
dc.date.issued 2004 en
dc.identifier THESIS 05-210 en
dc.identifier.citation Thesis (PhD--Mathematics)--University of Auckland, 2004 en
dc.identifier.uri http://hdl.handle.net/2292/1290 en
dc.description Full text is available to authenticated members of The University of Auckland only. en
dc.description.abstract One important approach in the study of modern finite group theory is to consider the representation of a given arbitrary group as a group of matrices over some field. If the field has characteristic zero, then the representation is called an ordinary representation. The representation is modular if the field has positive characteristic dividing the order of the group... en
dc.language.iso en en
dc.publisher ResearchSpace@Auckland en
dc.relation.ispartof PhD Thesis - University of Auckland en
dc.relation.isreferencedby UoA99149002114002091 en
dc.rights Restricted Item. Available to authenticated members of The University of Auckland. en
dc.rights Items in ResearchSpace are protected by copyright, with all rights reserved, unless otherwise indicated. en
dc.rights.uri https://researchspace.auckland.ac.nz/docs/uoa-docs/rights.htm en
dc.title Dade's conjecture for the Chevalley groups G2(q) in the defining characteristic en
dc.type Thesis en
thesis.degree.grantor The University of Auckland en
thesis.degree.level Doctoral en
thesis.degree.name PhD en
dc.rights.holder Copyright: The author en
dc.relation.isnodouble 16440 *
dc.relation.isnodouble 7362 *
dc.relation.isnodouble 7379 *
dc.relation.isnodouble 7344 *
dc.identifier.wikidata Q112859857


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