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On the Distribution of Pseudorandom Numbers and Vectors Generated by Inversive Methods
Authors:Harald Niederreiter  Igor E. Shparlinski
Affiliation:(1) Institute of Discrete Mathematics, Austrian Academy of Sciences, Sonnenfelsgasse 19, A-1010 Vienna, Austria (e-mail: niederreiter@oeaw.ac.at), AT;(2) Department of Computing, Macquarie University, NSW 2109, Australia (e-mail: igor@comp.mq.edu.au), AU
Abstract:Inversive methods provide an attractive alternative to linear methods for pseudorandom number and vector generation. We present the first nontrivial results on the distribution of sequences of digital inversive pseudorandom numbers and inversive pseudorandom vectors in parts of the period. The proofs are based on a new bound for certain exponential sums over finite fields. Received: March 19, 1999
Keywords:: Digital inversive pseudorandom numbers   Inversive pseudorandom vectors   Discrepancy   Exponential sums.
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