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Parameterized fast decoupled power flow methods for obtaining the maximum loading point of power systems Part Ⅱ. Performance evaluation

机译:获得电力系统最大负载点的参数化快速解耦潮流算法第二部分。绩效评估

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摘要

The parameterized fast decoupled power flow (PFDPF), versions XB and BX, using either θ or V as a parameter have been proposed by the authors in Part Ⅰ of this paper. The use of reactive power injection of a selected PV bus (Q_(PV)) as the continuation parameter for the computation of the maximum loading point (MLP) was also investigated. In this paper, the proposed versions obtained only with small modifications of the conventional one are used for the computation of the MLP of IEEE test systems (14, 30, 57 and 118 buses). These new versions are compared to each other with the purpose of pointing out their features, as well as the influence of reactive power and transformer tap limits. The results obtained with the new approaches are presented and discussed. The results show that the characteristics of the conventional FDPF method are enhanced and the region of convergence around the singular solution is enlarged. In addition, it is shown that these versions can be switched during the tracing process in order to efficiently determine all the PV curve points with few iterations. A trivial secant predictor, the modified zero-order polynomial, which uses the current solution and a fixed increment in the parameter (V, θ, or μ) as an estimate for the next solution, is used for the predictor step.
机译:作者在本文的第一部分中提出了使用θ或V作为参数的参数化快速解耦功率流(PFDPF),版本XB和BX。还研究了使用选定的PV总线的无功功率注入(Q_(PV))作为计算最大负载点(MLP)的连续参数。在本文中,仅对常规版本进行了少量修改即可获得建议的版本,用于计算IEEE测试系统(14、30、57和118总线)的MLP。将这些新版本相互比较,以指出它们的功能以及无功功率和变压器抽头限制的影响。介绍并讨论了使用新方法获得的结果。结果表明,传统FDPF方法的特性得到了增强,奇异解周围的收敛区域增大了。此外,显示了可以在跟踪过程中切换这些版本,以便通过几次迭代即可有效地确定所有PV曲线点。平凡的割线预测器,即修改后的零阶多项式,将当前解和参数(V,θ或μ)的固定增量用作下一个解的估计,用于预测器步骤。

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