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20162022
most citedCorrelation, Linear Complexity, Maximum order Complexity on Families of binary Sequences

1 citations · 1 across the 7 of their papers we have counts for

collaborators

10 papers

cs.CR2022

Arithmetic crosscorrelation of pseudorandom binary sequences of coprime periods

Zhixiong Chen, Zhihua Niu, Arne Winterhof

The (classical) crosscorrelation is an important measure of pseudorandomness of two binary sequences for applications in communications. The arithmetic crosscorrelation is another…

math.NT2021

Correlation measures of binary sequences derived from Euler quotients

Huaning Liu, Zhixiong Chen, Chenhuang Wu

Fermat-Euler quotients arose from the study of the first case of Fermat's Last Theorem, and have numerous applications in number theory. Recently they were studied from the cryptog…

cs.IT20211 cited

Correlation, Linear Complexity, Maximum order Complexity on Families of binary Sequences

Zhixiong Chen, Ana I. Gómez, Domingo Gómez-Pérez +1

Correlation measure of order is an important measure of randomness in binary sequences. This measure tries to look for dependence between several shifted version of a sequence.…

cs.CR2021

On the 4-adic complexity of the two-prime quaternary generator

Vladimir Edemskiy, Zhixiong Chen

R. Hofer and A. Winterhof proved that the 2-adic complexity of the two-prime (binary) generator of period with two odd primes is close to its period and it can attai…

math.CO2019

On -nearly bent Boolean functions

Zhixiong Chen, Andrew Klapper

For each non-constant Boolean function , Klapper introduced the notion of -transforms of Boolean functions. The {\em -transform} of a Boolean function is related to th…

cs.CR2019

On the -error linear complexity of binary sequences derived from the discrete logarithm in finite fields

Zhixiong Chen, Qiuyan Wang

Let be a power of an odd prime . We study binary sequences with entries in defined by using the quadratic character of the finite fiel…