Abstract
We give generating functions for Gauss sums for finite general linear and unitary groups. For the general linear case only our method of proof is new, but we deduce a bound on Kloosterman sums which is sometimes sharper than Deligne's bound from algebraic geometry.
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Submitted on 22 May 2001 (v1), last revised 21 Jun 2001 (this version, v3)
Updated
arXiv.org
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