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A posteriori concurrent detection and identification of quasiperiodic fragments in a sequence from their pieces

机译:后段碎片的序列的后验并发检测和鉴定

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摘要

An a posteriori (off-line) approach to solving the problem of concurrent detection and identification of quasiperiodic fragments in a numeric sequence from their pieces is considered. A solution of the problem is given for the case of an unknown number of sought fragments. It is supposed that: (1) each fragment to be found is identical with an element from a given alphabet of reference sequences comprising the same number of terms; (2) only a piece (part) of each sought fragment is potentially available for processing, with their inaccessible parts interpreted as missing data; (3) the ordinal numbers of sequence elements corresponding to the beginning of the sought fragment and to the endpoints of its piece are predetermined (nonrandom) variables, with piece endpoints varying from fragment to fragment and the sought fragments occurring in the sequence quasiperiodically; and (4) a Gaussian uncorrelated noise conceals from observation the input sequence containing quasiperiodic reference sequences. It is shown that the problem under study is, in its nature, equivalent to testing a set of hypothesis about the mean of a random Gaussian vector.
机译:考虑一种后验(离线)方法来解决同时周期检测和识别数字序列中拟周期片段的问题。对于未知数目的寻找片段的情况,给出了该问题的解决方案。假定:(1)每个要找到的片段都与给定字母序列中包含相同数量术语的元素相同; (2)每个搜寻到的片段中只有一部分(部分)可用于处理,其不可访问的部分被解释为丢失的数据; (3)对应于所寻找片段的开始及其片段端点的序列元素序数是预定的(非随机)变量,片段端点因片段而异,所寻找片段在序列中是拟周期性的; (4)高斯不相关噪声从观察中隐藏了包含准周期参考序列的输入序列。结果表明,所研究的问题从本质上讲等同于检验关于随机高斯向量均值的一组假设。

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