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A Reactive Power Optimization Method of Multi-area Power Systems Based on Approximate Newton Directions and GMRES Algorithm

机译:基于近似牛顿方向和GMRES算法的多区域电力系统的无功功率优化方法

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This paper presents a new algorithm for solving reactive power optimization problem of multi-area power systems based on approximate Newton directions and Generalized Minimal Residual (GMRES) algorithm. According to nonlinear primal-dual interior-point (NPDIP) method, approximate Newton directions are constructed during iteration and hence the weak coupling system can be fully decomposed. This decomposition method can converge locally to the optimum at a linear rate and is faster than the NPDIP. But strong coupling systems, which can not be decoupled like the weak coupling one, can be further solved by means of a preconditioned GMRES method. The approximate Newton direction and diagonal matrix obtained by decoupling provide initial values and preconditioner respectively for this algorithm. This preconditioned GMRES algorithm is fast and has a good convergence. Furthermore, test cases based on a 354-bus system are used to validate this proposed algorithm. Also, comparative studies for different decomposition schemes are reported.
机译:本文介绍了一种基于近似牛顿方向和广义最小残差(GMRES)算法的多区域电力系统的无功功率优化问题的新算法。根据非线性原始 - 双内部点(NPDIP)方法,在迭代期间构建近似牛顿方向,因此弱耦合系统可以完全分解。该分解方法可以以线性速率本地收敛到最佳状态,并且比NPDIP更快。但是,可以通过预处理的GMRES方法进一步解决不能像弱耦合一样去解耦的强耦合系统。通过去耦而获得的近似牛顿方向和对角线矩阵分别为该算法提供初始值和预处理器。该预处理的GMRES算法快速且具有良好的收敛性。此外,基于354总线系统的测试用例用于验证该算法。此外,报告了不同分解方案的比较研究。

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