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Linear complexity of sequences over arbitrary symbols and constructions of sequences over GF(p{sup}k) whose characteristic polynomial is over GF(p)

机译:在特征多项式上通过GF(P)的任意符号与GF(p {sup} k)的序列上的序列的线性复杂度。

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We propose an appropriate approach of defining the LC of sequences over unknown symbol set. We are able to characterize those p-ary sequences whose k-tuple versions now over GF(p{sup}k) have the same characteristic polynomial as the original with repect to any basis. This leads to a construction of p{sup}k-ary sequences whose characteristic polynomial is essentially over GF(p).
机译:我们提出了一种在未知符号集上定义序列LC的适当方法。我们能够表征那些现在通过GF(P {SUP} K)的K-Tuple版本具有与原件相同的特征多项式的p-ary序列。这导致构建P {SUP} K-ARY序列,其特征多项式基本上基本上超过GF(P)。

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