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Continuation power flow with the nonlinear predictor of the Lagrange's polynomial interpolation formula

机译:拉格朗日多项式插值公式的非线性预测子的连续潮流

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摘要

In this paper, a new continuation power flow method is presented with the nonlinear approximate predictor. The proposed method makes use of the Lagrange's polynomial interpolation formula as the predictor of the predictor-corrector method. The conventional continuation power flow method plays a key role to draw the P-V curve for static voltage instability analysis. The conventional continuation power flow method has a drawback that it is inclined to be time-consuming in large power systems. It is not easy to take the large step-size because of the error between the predicted and the actual solution. This paper presents two strategies to improve the conventional method. One is to evaluate the predicted solution with the nonlinear approximate predictor of the Lagrange's polynomial interpolation formula. The other is to use the rule-based step-size control to speed up the computational time. The proposed method is successfully applied in the 118-node and 235-node system.
机译:在本文中,具有非线性近似预测器的新的延续电力流方法。所提出的方法利用拉格朗日的多项式插值公式作为预测器校正方法的预测器。传统的延续电力流方法起到绘制P-V曲线的关键作用,以进行静态电压不稳定分析。传统的延续电力流量方法具有缺点,即它倾向于在大型电力系统中耗时。由于预测和实际解决方案之间的错误,因此不容易采取大的阶梯大小。本文提出了两种改善常规方法的策略。一个是利用拉格朗日的多项式插值公式的非线性近似预测器评估预测的解决方案。另一个是使用基于规则的阶梯大小控制来加速计算时间。该方法成功应用于118节点和235节点系统。

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