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Paar C, Fleischmann P, Soria-Rodriguez P. Built-in test for circuits with scan based on reseeding of multiple-polynomial linear feedback shift registers. Hellebrand S, Rajski J, Tarnick S, et al. Golomb S W, Welch L R, Goldstein R M, et al. We then show how to construct all \(2^\) different full-length nNLFSRs, respectively. First, a general method is presented to solve an open problem of how to obtain the properties (the number of fixed points and the cycles with different lengths) of the state sequences produced by a given NLFSR, i.e., the analysis of a given NLFSR. Based on them, we propose some novel and generalized techniques to study NLFSR. In this paper, we regard the nonlinear feedback shift register (NLFSR) as a special Boolean network, and use semi-tensor product of matrices and matrix expression of logic to convert the dynamic equations of NLFSR into an equivalent algebraic equation.
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