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Partial isomorphisms over finite fields
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In this paper, we construct a combinatorial algebra of partial isomorphisms that gives rise to a "projective limit" of the centers of the group algebras C[GL(n,Fq)]. It allows us to prove a GL(n,Fq)-analogue of an old theorem of Farahat and Higman regarding products of conjugacy classes of permutations.
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Cited by 1 Pith paper
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Stability of the centers of group algebras of general affine groups $GA_n(q)$
The graded center of Z[GA_n(q)] has n-independent structure constants at maximal reflection length, yielding a universal stable center G(q).
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