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dc.contributor.authorSahoo, B K-
dc.contributor.authorNarasimha Sastry, N S-
dc.identifier.citationJournal of Combinational Theory A, Vol 114, Iss 1, P 52-64en
dc.descriptioncopyright for the published version of this article belongs to Elsevier.
dc.description.abstractA su±cient condition for the representation group for a nonabelian representation (De¯nition 1.1) of a ¯nite partial linear space to be a ¯nite p-group is given (Theorem 2.9). We characterize ¯nite symplectic polar spaces of rank r at least two and of odd prime order p as the only ¯nite polar spaces of rank at least two and of prime order admitting nonabelian representations. The representation group of such a polar space is an extraspecial p-group of order p1+2r and of exponent p (Theorems 1.5 and 1.6).en
dc.format.extent223192 bytes-
dc.titleA characterization of ¯nite symplectic polar spaces of odd prime orderen
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