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Synthesis and uniqueness of m-sequences over GF(q/sup n/) as n-phase sequences over GF(q)

机译:GF(q / sup n /)上m序列作为GF(q)上n相序列的合成和唯一性

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摘要

The construction of m-sequences over GF(q/sup n/) from known m-sequences over GF(q) is discussed. An algorithm is given which generates m-sequences over GF(q/sup n/) from m-sequences over GF(q), where n phase shifts of known m-sequences over GF(q) are determined by the iterative polynomials. It is shown that n shift distinct m-sequences over GF(q/sup n/) generated by the same m-sequences over GF(q) are unique when the elements of GF(q/sup n/) are represented by n-tuples of the elements from GF(q).
机译:讨论了从GF(q)上已知的m序列构造GF(q / sup n /)上的m序列的方法。给出了一种算法,该算法从GF(q)上的m序列生成GF(q / sup n /)上的m序列,其中已知m序列在GF(q)上的n个相移由迭代多项式确定。结果表明,当GF(q / sup n /)的元素由n-表示时,由GF(q / sup n /)上的相同m序列生成的GF(q / sup n /)上的n个移位不同的m序列是唯一的。 GF(q)中元素的元组。

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