Article
Discrete Logarithms and Their Equidistribution
Authors
Abstract
Let g, r ≥ 2. Extending a result of Cobeli, we establish a multidi- mensional equidistribution result for the discrete logarithms (log g x1, . . . , log g xr) as (x1, . . . , xr) ranges over certain subsets of [1, p − 1]r with p → ∞ along a se- quence of primes having g as a primitive root modulo p.
Keywords
Discrete logarithms, exponential sums, primitive roots.
Citation
Gibson, D. J. (2012). Discrete logarithms and their equidistribution. Uniform Distribution Theory, 7(1), 147–154.
D. J. Gibson, “Discrete logarithms and their equidistribution,” Uniform Distribution Theory, vol. 7, no. 1, pp. 147–154, 2012.
Gibson DJ. Discrete logarithms and their equidistribution. Uniform Distribution Theory. 2012;7(1):147–154.
Gibson, D. J. (2012), ‘Discrete logarithms and their equidistribution’, Uniform Distribution Theory, 7(1), pp. 147–154.
Gibson, D. Jason. “Discrete Logarithms and Their Equidistribution.” Uniform Distribution Theory, vol. 7, no. 1, 2012, pp. 147–154.
Gibson, D. Jason. “Discrete Logarithms and Their Equidistribution.” Uniform Distribution Theory 7, no. 1 (2012): 147–154.
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Published by: Engineering Journals
