Estimating the number of solutions of systems of nonlinear equations with linear recurring arguments by the spectral method
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Publication:1668317
DOI10.1515/dma-2017-0022zbMath1405.94036OpenAlexW2747958509MaRDI QIDQ1668317
Publication date: 3 September 2018
Published in: Discrete Mathematics and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1515/dma-2017-0022
system of nonlinear equationsGalois ringslinear recurrent sequencesspectral methodcross-correlation coefficients
Shift register sequences and sequences over finite alphabets in information and communication theory (94A55) Exponential sums (11T23)
Related Items (2)
On some properties of the curvature and nondegeneracy of Boolean functions ⋮ The cross-correlation function of complications of linear recurrent sequences
Cites Work
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- Analysis and design of stream ciphers
- On distribution of values of recurrence sequences
- \(\mathbb Z_{8}\)-Kerdock codes and pseudorandom binary sequences
- Kerdock code in a cyclic form
- Incomplete exponential sums over galois rings with applications to some binary sequences derived from Z/sub 2//sup l/
- The Most Significant Bit of Maximum-Length Sequences Over<tex>$BBZ_2^l$</tex>: Autocorrelation and Imbalance
- Estimates for the number of appearances of symbols on a segment of recurrent sequence over a finite field
- CYCLE TYPES OF LINEAR SUBSTITUTIONS OVER FINITE COMMUTATIVE RINGS
- Random properties of the highest level sequences of primitive sequences over Z//sub 2/sup e//
- Bent functions from a finite abelian group into a finite abelian group
- An upper bound for Weil exponential sums over Galois rings and applications
- Upper bound for a hybrid sum over Galois rings with applications to aperiodic correlation of some q-ary sequences
- Метод тригонометрических сумм для исследования частот $r$-грамм в старших координатных последовательностях линейных рекуррент над кольцом $\mathbb{Z}_{2^n}$
- Frequency characteristics of linear recurrence sequences over Galois rings
- Frequency characteristics of coordinate sequences of linear recurrences over Galois rings
- Distribution of r-Patterns in the Most Significant Bit of a Maximum Length Sequence over ${\mathbb Z}_{2^l}$
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