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Improved affine arithmetic based optimisation model for interval power flow analysis

机译:基于改进仿射算法的区间潮流分析优化模型

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Power flow (PF) problem need to be further studied when confronted with uncertainties brought in by the increasing use of renewable energy. This study proposes a new solution method based on linear approximation of the affine arithmetic (AA) based PF model and optimal solution technique incorporated with boundary load flow framework under generation and load data uncertainties. In each iteration solution step, non-linear interval PF problem is modelled by the approximation technique with AA. Boundaries of state variables are explored by solving linear programming models with constraints reformed at given operating points. After optimisation process, new operating point is obtained and updated for further iteration solution step. Application of the proposed methodology is implemented in several IEEE benchmark test systems and results are demonstrated in details. Comparisons between the previous interval method and Monte Carlo simulations verify the effectiveness and better performance of the proposed method.
机译:当面对可再生能源使用增加带来的不确定性时,潮流(PF)问题需要进一步研究。本研究提出了一种基于仿射算术(AA)的PF模型的线性逼近和边界和边界潮流框架并结合了发电和负荷数据不确定性的最优求解技术的新求解方法。在每个迭代求解步骤中,使用AA近似技术对非线性区间PF问题进行建模。通过求解具有在给定操作点处重新定义的约束的线性规划模型,可以探索状态变量的边界。经过优化过程后,将获得新的工作点并进行更新,以进行进一步的迭代求解步骤。所提出的方法的应用已在多个IEEE基准测试系统中实现,并详细演示了结果。先前的间隔方法与Monte Carlo仿真之间的比较证明了该方法的有效性和更好的性能。

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