Preliminary Decomposition into Modes in Information-Measuring and Control Systems

B. Tsypin, M. Myasnikova, N. Myasnikova
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引用次数: 1

Abstract

In the measurement and control technique, one of the most much-needed tasks is the determination of the parameters and characteristics of complex signals. Well- proven parametric methods based on autoregressive models are very labor intensive. On the other hand, a typical signal processing task is to decompose a signal into components. In the classical version, the representation of a signal as a sum of components (harmonics) is obtained by Fourier transformation. But at present the most promising is decomposition into such oscillations that reflect physical processes that determine the nature of the analyzed signal. The article considers the approach to signal processing based on preliminary decomposition into alternating components using decomposition into empirical modes and extreme filtering, as well as the performance capabilities and applications of this method. Components and their parameters obtained through decomposition methods allow us to analyze the physical nature of the process, obtain spectral estimates, define free and forced oscillations, perform filtering, and significantly reduce the complexity of parametric analysis by applying it not directly to the signal, but to the obtained components. The expediency of these approaches and the prospects for using each of them are shown.
信息-测控系统的初步分解模式
在测控技术中,复杂信号的参数和特性的确定是最需要解决的问题之一。经过验证的基于自回归模型的参数化方法是非常耗费劳动的。另一方面,典型的信号处理任务是将信号分解成多个分量。在经典版本中,信号表示为分量(谐波)的和是通过傅里叶变换得到的。但目前最有希望的是分解成这样的振荡,这些振荡反映了决定被分析信号性质的物理过程。本文考虑了基于经验模态分解和极值滤波的交替分量初步分解的信号处理方法,以及该方法的性能和应用。通过分解方法获得的分量及其参数使我们能够分析过程的物理性质,获得频谱估计,定义自由振荡和强迫振荡,进行滤波,并通过将其直接应用于信号,而是应用于获得的分量来显着降低参数分析的复杂性。指出了这些方法的方便性,并展望了每一种方法的应用前景。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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