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Iteratively reweighted least-squares implementation of the WLAV state-estimation method

机译:WLAV状态估计方法的迭代加权最小二乘实现

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摘要

An implementation of the weighted least absolute value (WLAV) method for obtaining an estimate of the state of the power system is presented. Most of the known WLAV methods use some form of linear programming software to find the best estimate. The paper shows that it is possible to obtain a WLAV estimate by simply applying the Newton-Raphson method to the set of equations that yield the critical points. The resulting iterative scheme corresponds to solving a sequence of linear weighted least-squares (WLS) problems. The proposed implementation enables the use of well-known techniques of WLS estimation and, consequently, facilitates the integration of the WLAV function in an energy management system. Test results on standard IEEE test systems reveal that the proposed implementation is competitive with a standard WLAV algorithm that uses a state-of-the-art implementation of an interior-point method.
机译:提出了用于获得电力系统状态估计值的加权最小绝对值(WLAV)方法的实现。大多数已知的WLAV方法都使用某种形式的线性编程软件来找到最佳估计值。本文表明,只需将Newton-Raphson方法应用于产生临界点的方程组,就可以获得WLAV估计。所得的迭代方案对应于解决一系列线性加权最小二乘(WLS)问题。所提出的实施方式使得能够使用众所周知的WLS估计技术,并因此促进了WLAV功能在能源管理系统中的集成。在标准IEEE测试系统上的测试结果表明,所提出的实现方式与使用内点方法的最新实现方式的标准WLAV算法相比具有竞争优势。

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