Binary Threshold Sequences Derived from Carmichael Quotients with Even Numbers Modulus-Reference-Cited by-同舟云学术

Binary Threshold Sequences Derived from Carmichael Quotients with Even Numbers Modulus

Published:2012 Issue:7 Volume:E95.A Page:1197-1199
ISSN:0916-8508
Container-title:IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences
language:en
Short-container-title:IEICE Trans. Fundamentals

Author:

WU Chenhuang¹,CHEN Zhixiong¹,DU Xiaoni²

Affiliation:

1. Department of Mathematics, Putian University and State Key Laboratory of Information Security, Institute of Software Chinese Academy of Sciences

2. College of Mathematics and Information Science, Northwest Normal University

Publisher

Institute of Electronics, Information and Communications Engineers (IEICE)

Subject

Applied Mathematics,Electrical and Electronic Engineering,Computer Graphics and Computer-Aided Design,Signal Processing

Link

https://www.jstage.jst.go.jp/article/transfun/E95.A/7/E95.A_1197/_pdf

Reference15 articles.

1. [1] T. Agoh, K. Dilcher, and L. Skula, “Fermat quotients for composite moduli,” J. Number Theory, vol.66, no.1, pp.29-50, 1997.

2. [2] Z. Chen, L. Hu, and X. Du, “Linear complexity of some binary sequences derived from Fermat quotients,” China Communications, vol.9, no.2, pp.105-108, 2012.

3. [3] Z. Chen, A. Ostafe, and A. Winterhof, “Structure of pseudorandom numbers derived from Fermat quotients,” Proc. WAIFI 2010, LNCS, vol.6087, pp.73-85, Springer-Verlag, Heidelberg, 2010.

4. [4] Z. Chen and A. Winterhof, “On the distribution of pseudorandom numbers and vectors derived from Euler-Fermat quotients,” Int. J. Number Theory, vol.8, no.3, pp.631-641, 2012.

5. [6] R. Ernvall and T. Metsänkylä, “On the p-divisibility of Fermat quotients,” Math. Comp., vol.66, no.219, pp.1353-1365, 1997.

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