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Testing for linearity of noisy stationary signals

机译:测试噪声平稳信号的线性度

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摘要

Existing approaches to nonlinear signal detection via testing for linearity of a stationary non-Gaussian time series may fail if the data are contaminated with noise. These tests are based upon the skewness function (or bicoherence) of the time series which is a constant for linear processes in the absence of any measurement noise. In this paper a modification to the Subba Rao and Gabr (1980) approach is proposed by defining a scaled skewness function based upon the data bispectrum and a bispectrum-based power spectrum estimate. Under the null hypothesis, the modified skewness function of the noisy data is a constant. It is shown that this modified skewness function satisfies all the desired properties to qualify as a test statistic for the Subba Rao and Gabr test. On the other hand modifications to the Hinich (1982) test are not obvious. Computer simulation results are presented in support of the proposed approach.
机译:如果数据被噪声污染,则通过测试固定的非高斯时间序列的线性度来进行非线性信号检测的现有方法可能会失败。这些测试基于时间序列的偏度函数(或双相干性),该线性度在没有任何测量噪声的情况下对于线性过程是恒定的。在本文中,对Subba Rao和Gabr(1980)方法的一种修改是通过基于数据双谱和基于双谱的功率谱估计定义缩放偏度函数来提出的。在原假设下,噪声数据的修正偏度函数是一个常数。结果表明,该修改的偏度函数满足所有所需的属性,可以作为Subba Rao和Gabr检验的检验统计量。另一方面,对Hinich(1982)检验的修改并不明显。计算机仿真结果被提出来支持所提出的方法。

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