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Load Flow in Multiphase Distribution Networks: Existence, Uniqueness, Non-Singularity and Linear Models

机译:多相配电网中的潮流:存在性,唯一性,非奇异性和线性模型

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This paper considers unbalanced multiphase distribution systems with generic topology and different load models, and extends the Z-bus iterative load-flow algorithm based on a fixed-point interpretation of the AC load-flow equations. Explicit conditions for existence and uniqueness of load-flow solutions are presented. These conditions also guarantee convergence of the load-flow algorithm to the unique solution. The proposed methodology is applicable to generic systems featuring i) wye connections; ii) ungrounded delta connections; iii) a combination of wye-connected and delta-connected sources/loads; and iv) a combination of line-to-line and line-to-grounded-neutral devices at the secondary of distribution transformers. Further, a sufficient condition for the nonsingularity of the load-flow Jacobian is proposed. Finally, linear load-flow models are derived, and their approximation accuracy is analyzed. Theoretical results are corroborated through experiments on IEEE test feeders.
机译:本文考虑具有通用拓扑和不同负载模型的不平衡多相配电系统,并基于对交流潮流方程的定点解释,扩展了Z总线迭代潮流算法。给出了潮流解决方案存在和唯一性的显式条件。这些条件也保证了潮流算法收敛到独特的解决方案。所提出的方法适用于具有以下特征的通用系统: ii)不接地的三角形连接; iii)星形连接和三角形连接的源/负载的组合; iv)配电变压器次级的线对线和线对地零线装置的组合。此外,提出了关于潮流雅可比方程的非奇异性的充分条件。最后,推导了线性潮流模型,并对其近似精度进行了分析。理论结果通过IEEE测试馈线上的实验得到了证实。

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