You are looking at a specific version 20121219:162812 of this paper. See the latest version.

Paper 2012/709

Further results on the distinctness of binary sequences derived from primitive sequences modulo square-free odd integers

Qun-Xiong Zheng and Wen-Feng Qi

Abstract

This paper studies the distinctness of primitive sequences over Z/(M) modulo 2, where M is an odd integer that is composite and square-free, and Z/(M) is the integer residue ring modulo M. A new sufficient condition is given for ensuring that primitive sequences generated by a primitive polynomial f(x) over Z/(M) are pairwise distinct modulo 2. Such result improves a recent result obtained in our previous paper [27] and consequently the set of primitive sequences over Z/(M) that can be proven to be distinct modulo 2 is greatly enlarged.

Note: The manuscript was submitted to the journal of IEEE Transactions on Information Theory

Metadata
Available format(s)
PDF
Category
Foundations
Publication info
Published elsewhere. Unknown where it was published
Contact author(s)
qunxiong_zheng @ 163 com
History
2012-12-19: received
Short URL
https://ia.cr/2012/709
License
Creative Commons Attribution
CC BY
Note: In order to protect the privacy of readers, eprint.iacr.org does not use cookies or embedded third party content.