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Algorithm for Generating Extra-Long Gordon-Mills-Welch Sequences

机译:产生超长戈登米尔斯 - 韦尔奇序列的算法

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The modification of an algorithm for determining polynomial multipliers h(ci)(x) of test polynomial h(GMWS)(x), which is the main component of the method for synthesizing Gordon-Mills-Welch sequences (GMWSs), is set as a basis for developing the software implementation of the algorithm for generating extra-long GMWSs having a two-level periodic autocorrelation function and high structural latency and generated over the finite field with double extension GF(2(S)) = GF[(2(m))(n)]. In the modified algorithm, the expressions for the number of operations in computing the vector of alternatives, from which the vector of decimation indices is formed, are derived for different values of parameter n. These expressions also serve as upper estimates for the number of summed sequences. To generate extra-long GMWSs with periods from N = 2(12) - 1 = 4095 to N = 2(20) - 1 = 1 048 575, the sets of vectors of decimation indices are obtained for admissible values of parameters m and n.
机译:确定测试多项式H(GMWS)(X)的多项式乘法器H(CI)(x)的多项式乘法器H(ci)(x)的修改,这是合成Gordon-mills-welch序列(Gmwss)的方法的主要成分。 开发算法软件实现的基础,用于生成具有双级周期性自相关函数和高结构延迟的高度GMWS的基础,并在具有双扩展GF(2(S))= GF的有限字段上生成的有限字段[(2( m))(n)]。 在修改的算法中,导出用于计算替代方案的矢量的操作次数的表达式,用于针对参数n的不同值导出比例索引的矢量。 这些表达也用作总结序列数量的上估计。 生成具有从n = 2(12) - 1 = 4095至n = 2(20) - 1 = 1 048 575的周期的长长GMWSS,获得了抽取指数的载体集以获得参数m和n的可允许值 。

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