补遗/勘误：离散对数的不动点与二周期点
数论
2007-05-23 v2
摘要
原论文的摘要如下：我们探讨与 Brizolis 提出的某个问题相关的一些问题：是否每个素数 p 都存在一对 (g,h)，使得 h 是以 g 为底的离散对数的不动点？我们将此问题推广，不仅询问不动点，也询问二周期点。Campbell 与 Pomerance 不仅对充分大的 p 回答了不动点问题，而且在 g 和 h 满足特定条件时严格估计了此类数对的数量。我们尝试在 g 和 h 满足其他条件以及二周期点的情况下，给出类似估计的启发性方法。这些启发性方法得到了我们所收集数据的充分支持，并且似乎适合在未来转化为严格的估计。
引用
@article{arxiv.math/0208028,
title = {Addenda/Corrigenda: Fixed Points and Two-cycles of the Discrete Logarithm},
author = {Joshua Holden},
journal= {arXiv preprint arXiv:math/0208028},
year = {2007}
}
备注
6 pages. This report consists of additions and corrections to the Author's paper (http://link.springer-ny.com/link/service/series/0558/bibs/2369/23690405.htm) which appeared in the proceedings of the ANTS V conference. The work described here was presented at the conference itself, which took place after the original paper was published. Version 2: more typos in the original found and corrected