Finite fields
Algebraic feedback shift registers
Theoretical Computer Science - Special issue: cryptography
The expected value of the joint linear complexity of periodic multisequences
Journal of Complexity
Register Synthesis for Algebraic Feedback Shift Registers Based on Non-Primes
Designs, Codes and Cryptography
Distributional properties of d-FCSR sequences
Journal of Complexity - Special issue on coding and cryptography
Periodicity and Correlation Properties of d-FCSR Sequences
Designs, Codes and Cryptography
IEEE Transactions on Information Theory
Fibonacci and Galois representations of feedback-with-carry shift registers
IEEE Transactions on Information Theory
Counting Functions and Expected Values for the k-Error Linear Complexity
Finite Fields and Their Applications
Hi-index | 0.00 |
Associated with a class of AFSRs based on a ring RandΠ¿ R, there is a security measure, theΠ-adic complexity of a sequence. To understand thenormal behavior of Π-adic complexity we can find theaverage Π-adic complexity, averaged over all sequencesof a given period. This has been done previously for linear andp-adic complexity. In this paper we show that whenΠ2= 2, the average Π-adiccomplexity of period nsequences is nΠO(log(n)).