Home Mathematics An algorithm to restore a linear recurring sequence over the ring R = Zpn from a linear complication of its highest coordinate sequence
Article
Licensed
Unlicensed Requires Authentication

An algorithm to restore a linear recurring sequence over the ring R = Zpn from a linear complication of its highest coordinate sequence

  • D. N. Bylkov and A. A. Nechaev
Published/Copyright: January 7, 2011
Become an author with De Gruyter Brill
Discrete Mathematics and Applications
From the journal Volume 20 Issue 5-6

Abstract

Let u be a linear recurring sequence of maximal period over the ring Zpn and 𝑣 be a pseudo-random sequence over the field Zp obtained by multiplying the highest coordinate sequence of u by some polynomial. In this paper we analyse possibilities and ways to restore u from a given 𝑣. A short survey of earlier results is given.

Received: 2010-09-01
Revised: 2010-11-04
Published Online: 2011-01-07
Published in Print: 2010-December

© de Gruyter 2010

Downloaded on 20.2.2026 from https://www.degruyterbrill.com/document/doi/10.1515/dma.2010.036/html
Scroll to top button