The distribution of Lucas and elliptic pseudoprimes (2001)
by
Daniel M. Gordon, et al.
| Citations: | 7 - 1 self |
BibTeX
@MISC{Gordon01thedistribution,
author = {Daniel M. Gordon and et al.},
title = {The distribution of Lucas and elliptic pseudoprimes},
year = {2001}
}
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Abstract
Let L(x) denote the counting function for Lucas pseudoprimes, and E(x) denote the elliptic pseudoprime counting function. We prove that, for large x, L(x) ≤ x L(x) −1/2 and E(x) ≤ x L(x) −1/3, where L(x) = exp(log xlog log log x / log log x).
