Article
Joint Distribution of Discrete Logarithms
Authors
Abstract
We improve a recent result by D. J. Gibson on the joint distribution of discrete logarithms modulo a prime p of integers x1, . . . , xr that run inde- pendently through short arithmetic progressions. This improvement is based on an alternative approach, which makes use of bounds of multiplicative character sums.
Keywords
Discrete logarithm, joint distribution, character sums.
Citation
Shparlinski, I. E. (2013). Joint distribution of discrete logarithms. Uniform Distribution Theory, 8(1), 67–72.
I. E. Shparlinski, “Joint distribution of discrete logarithms,” Uniform Distribution Theory, vol. 8, no. 1, pp. 67–72, 2013.
Shparlinski IE. Joint distribution of discrete logarithms. Uniform Distribution Theory. 2013;8(1):67–72.
Shparlinski, I. E. (2013), ‘Joint distribution of discrete logarithms’, Uniform Distribution Theory, 8(1), pp. 67–72.
Shparlinski, Igor E. “Joint Distribution of Discrete Logarithms.” Uniform Distribution Theory, vol. 8, no. 1, 2013, pp. 67–72.
Shparlinski, Igor E. “Joint Distribution of Discrete Logarithms.” Uniform Distribution Theory 8, no. 1 (2013): 67–72.
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Published by: Engineering Journals
