Analysis of sub-harmonics in power systems

Zbigniew Leonowicz
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引用次数: 9

Abstract

With a wide range of power electronics-related applications in power systems, harmonic currents are increasing at an alarming rate which has greatly deteriorated the power quality in electrical power networks. Moreover, some of electronic controlled equipments used in power systems, such as power converters, produce sub-harmonics, a type of waveform distortion, which can severely degrade the power system performance. Therefore, they must be closely monitored. Moreover, Fast Fourier Transform cannot accurately analyze waveforms containing sub-harmonics because the synchronization of the sampling procedure to sub-harmonics is practically infeasible. The detection of sub-harmonics requires an approach different from that used for harmonics analysis. In most analysis methods the voltage waveform is expected to be a pure sinusoid with a given frequency and amplitude. Standard tools of harmonic analysis based on the Fourier transform assume that only harmonics are present in the investigated signal and the periodicity intervals are fixed, while periodicity intervals in the presence of inter-harmonics and sub-harmonics can be variable and very long. A novel approach to analysis of non-stationary signals, based on the “subspace” methods, is proposed. “Root-Music” harmonic retrieval method is an example of high-resolution eigenstructure-based methods.
电力系统次谐波分析
随着电力电子在电力系统中的广泛应用,谐波电流正以惊人的速度增长,严重影响了电网的电能质量。此外,电力系统中使用的一些电子控制设备,如电源变换器,会产生次谐波,这是一种波形畸变,会严重降低电力系统的性能。因此,必须密切监视它们。此外,快速傅立叶变换不能准确地分析含有次谐波的波形,因为采样过程与次谐波的同步在实际中是不可行的。亚谐波的检测需要一种不同于谐波分析的方法。在大多数分析方法中,电压波形被期望为具有给定频率和幅度的纯正弦波。基于傅里叶变换的谐波分析的标准工具假设所研究的信号中只存在谐波,并且周期间隔是固定的,而存在间谐波和次谐波的周期间隔可以是可变的,并且很长。提出了一种基于“子空间”方法的非平稳信号分析新方法。“根音乐”谐波检索方法是基于高分辨率特征结构的方法的一个例子。
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