Application of Simulink for Simulation of the RMS Measurement Method Based on Low-pass Filtration

Katerina A. Suhanova, A. Serov
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引用次数: 5

Abstract

Nowadays one of the most popular methods for the root square value (RMS) measurement is an approach based on low-pass filtration of squares of input signal samples. This method allows to measure RMS values of sinusoidal and polyharmonic signals. The simplicity of implementation, the low value of the methodological error, can be attributed to the advantages of this method. The methodological measurement error is determined by the parameters of the output low-pass filter - by the values of its frequency characteristics. The objective of this article is to search for options for constructing an output filter that allows to ensure a low value of the RMS measurement error with a low implementation complexity. There were obtained analytical relationships that allows to evaluate the influence of filter parameters on the RMS measurement error of the sinusoidal input signal. An estimate of the influence of the frequency deviation of the input signal on the RMS measurement error is also obtained. Different types of digital filters were considered: Butterworth, Chebyshev I type infinite impulse response (IIR) digital filters, a filter with a Kaiser window and a moving average filter. The application of a moving average filter is considered in more detail. A technique is proposed for determining the order of a filter of this type to minimize the RMS measurement error. Estimates of the RMS error are applied to the signals of real electric power networks by simulation modeling in Simulink software package. The obtained analytical dependences are confirmed by the coincidence of the results of simulation and analytical modeling at check points.
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Simulink在低通滤波RMS测量方法仿真中的应用
目前最常用的测量均方根值的方法之一是对输入信号样本的平方进行低通滤波。这种方法可以测量正弦和多谐信号的均方根值。该方法的优点是实现简单,方法误差值小。方法测量误差由输出低通滤波器的参数决定——由其频率特性的值决定。本文的目标是寻找构建输出过滤器的选项,以确保RMS测量误差的低值和较低的实现复杂性。得到了分析关系,可以评估滤波器参数对正弦输入信号均方根测量误差的影响。估计了输入信号的频率偏差对均方根测量误差的影响。考虑了不同类型的数字滤波器:Butterworth, Chebyshev I型无限脉冲响应(IIR)数字滤波器,带有Kaiser窗口的滤波器和移动平均滤波器。详细讨论了移动平均滤波器的应用。提出了一种确定这类滤波器阶数的技术,以最小化均方根测量误差。在Simulink软件包中对实际电网信号进行仿真建模,并将估计的均方根误差应用到实际电网信号中。所得到的解析相关性通过在检查点的仿真结果和解析建模结果的一致性得到了证实。
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