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Recognition of a Quasiperiodic Sequence Containing Identical Subsequences-Fragments

机译:包含相同子序列片段的准周期序列的识别

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摘要

The solution to the problem of recognition of a quasiperiodic sequence containing subsequences-fragments is presented. The case is analyzed where (1) the quasiperiodic sequence contains only identical sub-sequences-fragments; (2) the serial numbers of the first terms (the initial times) of the subsequences-fragments are deterministic (not random) but unknown values; (3) the number of subsequences-fragments in the quasiperiodic sequence is unknown; (4) the quasiperiodic sequence is distorted by an uncorrelated additive Gaussian noise with known variance; and (5) the boundaries of the interval of observation of the distorted sequence do not break the first and last subsequences-fragments of the unobservable nondistorted quasiperiodic sequence into two parts. It is established that this problem is a specific problem of testing hypotheses of the mean of a random Gaussian vector. The efficient a posteriori computational algorithm for solving the problem is substantiated. The recursive formulas of stepwise discrete optimization for making decisions according to the maximum likelihood criterion are obtained. The time and space complexities of the algorithm determined by the parameters of the problem are estimated. The results of numerical simulation are presented.
机译:提出了对包含子序列片段的准周期序列识别问题的解决方案。分析以下情况:(1)准周期序列仅包含相同的子序列片段; (2)子序列片段的第一项的序列号(初始时间)是确定性的(不是随机的),但是值未知; (3)准周期序列中子序列片段的数目未知; (4)准周期序列由于具有已知方差的不相关加性高斯噪声而失真; (5)畸变序列的观测区间的边界不会将不可观测的非畸变准周期序列的第一个和最后一个子片段分成两个部分。已经确定该问题是检验随机高斯矢量的均值假设的特定问题。证实了用于解决该问题的有效的后验计算算法。获得了根据最大似然准则进行决策的逐步离散优化的递推公式。估计由问题的参数确定的算法的时间和空间复杂度。给出了数值模拟的结果。

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