The Application of the Integration-Differentiation Method for the Measurement of the Fundamental Component of the Reactive Power

A. Serov, N. Serov, V. Loginov
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引用次数: 7

Abstract

At present, the following concepts of reactive power are observed: reactive power of the fundamental component, reactive power of harmonics and reactive power in a given frequency range. The most important parameter is the reactive power of the fundamental spectral component. In this article the method of the measuring of the reactive power of sinusoidal signal, based on the integration and differentiation of one of the input signal is implemented. The implementation of this measurement method based on the first-order digital integrator and the first-order digital differentiator is taken into consideration. The digital differentiator based on the algorithm of approximation by two samples is considered. The comparison of the considered method with popular method of integration and popular method of continues time delay from the point of view of the measurement error is carried out. The analytical dependence for the calculation of the additional measurement error of the reactive power caused by deviation of signal frequency is obtained. An expression to determine the gain factors of the integrator and differentiator, which allows to minimize the measurement error of the reactive power near the nominal value of the frequency of input signal is obtained. Simulation mathematical modeling by the software package Matlab 7.0 and Simulink 8.0 is performed.
积分微分法在无功基本分量测量中的应用
目前观察到的无功功率的概念有:基波无功、谐波无功和给定频率范围内的无功。最重要的参数是基谱分量的无功功率。本文提出了一种基于输入信号的积分微分法测量正弦信号无功功率的方法。考虑了基于一阶数字积分器和一阶数字微分器的测量方法的实现。研究了基于双样本近似算法的数字微分器。从测量误差的角度,将所考虑的方法与常用的积分法和常用的连续时滞法进行了比较。得到了由信号频率偏差引起的无功功率附加测量误差计算的解析依赖关系。得到了使无功功率测量误差在输入信号频率标称值附近最小的积分器和微分器增益因子表达式。利用Matlab 7.0和Simulink 8.0进行了仿真数学建模。
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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