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Initialised load-flow analysis based on Lagrange polynomial approximation for efficient quasi-static time-series simulation

机译:基于拉格朗日多项式逼近的初始化潮流分析,用于有效的准静态时间序列仿真

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This study presents a developed formulation for solving the quasi-static time-series simulation in unbalanced power distribution systems. This simulation is very important for analysing a set of given daily load curves under various operating conditions. The Lagrange polynomial approximation is implemented to predict an initial guess of both voltage magnitude and phase angle at time instants in vicinity of the given power-flow solutions. The developed methods are categorised based on the required number of power-flow solutions to predict the initial guess. The linear approximation of the Lagrange polynomial requires the knowledge of two power-flow solutions, whereas the non-linear approximation requires three power-flow solutions. The predicted values of both voltage magnitudes and angles are corrected using power-flow engine. The adopted power-flow solver uses the forward/backward sweep. The developed methods were tested using the unbalanced IEEE 123-node and 33-node test feeders with a set of daily load curves and intermittent distributed energy resources. The developed methods are compared with the method which utilises the previous power-flow solution as an initial guess. The results show that the number of iterations and computation time of quasi-static time-series simulations are greatly reduced.
机译:这项研究提出了一种解决不平衡配电系统中准静态时间序列仿真的改进公式。该仿真对于分析各种工况下一组给定的日负荷曲线非常重要。实施拉格朗日多项式逼近,以预测在给定潮流解决方案附近的瞬时电压幅度和相角的初始猜测。根据所需的潮流解决方案数量对开发的方法进行分类,以预测初始猜测。拉格朗日多项式的线性逼近需要两个功率流解的知识,而非线性逼近则需要三个功率流解。电压幅值和角度的预测值都使用潮流引擎进行了校正。所采用的潮流解决器使用前向/后向扫描。使用不平衡的IEEE 123节点和33节点测试馈线对开发的方法进行了测试,该馈线具有一组每日负载曲线和间歇性的分布式能源。将开发的方法与使用先前的潮流解决方案作为初始猜测的方法进行比较。结果表明,准静态时序仿真的迭代次数和计算时间大大减少。

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