多谐波源同次谐波叠加计算方法

HUA Huichun

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多谐波源同次谐波叠加计算方法

更新时间：2025-08-13

- 多谐波源同次谐波叠加计算方法
- Automation of Electric Power Systems Vol. 40, Issue 19, Pages: 107-112(2016)
- 作者机构：
  
  新能源电力系统国家重点实验室(华北电力大学),河北省,保定市,071003
- 作者简介：
- 基金信息：
- DOI：
  CLC：
- Published：2016
- 稿件说明：
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HUA Huichun. [J]. Automation of electric power systems, 2016, 40(19): 107-112.
DOI：

HUA Huichun. [J]. Automation of electric power systems, 2016, 40(19): 107-112. DOI：

摘要

在相角未知条件下

国家标准中采用系数估算的方法进行谐波叠加计算

效果往往并不理想。在谐波叠加理论分析的基础上

文中构造了基于核密度估计与重要抽样的蒙特卡洛方法

用以计算多谐波源的同次谐波叠加电流。首先

运用核密度估计法可以计算谐波电流相角的概率密度函数

且通过重要抽样方法可对其进行抽样并得到核样本数据。再利用蒙特卡洛方法结合核样本数据对谐波叠加的交叉项进行估算

最终确定出谐波叠加电流的计算公式。仿真分析与实际算例表明

所提算法可获得更为精确的谐波叠加电流估计量

并可以简单高效地应用于多谐波源系统的谐波叠加中。

Abstract

In the case of unknown phase angle

the harmonic superposition calculation using the coefficient estimation method in the national standard is usually not ideal. According to the theory analysis of harmonic superposition

this paper develops a Monte Carlo method based on kernel estimate and important sampling to calculate the same-order harmonic current superposition of multiple harmonic sources. Firstly

the probability density function of harmonic current phase angle is calculated using the kernel density estimation and sampled by using the important sampling method to obtain the kernel sample data. Then

the Monte Carlo method and the kernel sample data are used to estimate the cross terms of harmonic superposition. Finally

the formula for harmonic current superposition is determined. Simulation analysis and actual examples show that the proposed algorithm can yield more accurate estimator of the superposition of harmonic current and be efficiently applied to the harmonic superposition of multiple harmonic source systems. This work is supported by Fundamental Research Funds for the Central Universities(No. 2014MS164).

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