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An MPEC Model for the Optimal Operation of Unbalanced Three-phase Distribution Systems

机译:不平衡三相分配系统最佳运行的MPEC模型

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In this paper, a mathematical programming with equilibrium constraints (MPEC) model for the optimal operation of unbalanced three-phase electrical distributed systems is presented. First, the problem is formulated as a non-linear programming (NLP) problem, considering photo-voltaic (PV) generation, dispatchable distributed generation (DG) units, and day-ahead minimization of total active power losses. Then, through a set of efficient linearization techniques, the unbalanced three-phase AC power flow is transformed into a linear programming (LP) model. Finally, through Karush–Kuhn–Tucker (KKT) conditions, the proposed MPEC model is formulated as the combination of the LP primal constraints, the LP dual constraints and complementary constraints. MPEC models are able to optimize without an explicit objective function. Thus, they could be used as inner constraints in bi-level problems, for formulating robust optimization models and in electricity market design for distribution systems. Results show that the proposed MPEC model obtains the same optimal solution of the primal LP problem, without an explicit objective function.
机译:在本文中,与平衡约束(MPEC)模型为不平衡三相电气分布式系统的最佳操作的数学规划被呈现。首先,问题被公式化为一个非线性规划(NLP)的问题,考虑的总有功功率损耗光生伏打(PV)发电,可调度分布式发电(DG)单元,和日前最小化。然后,通过一组有效的线性化技术,不平衡三相交流功率流被变换成一个线性规划(LP)模型。最后,通过Karush-库恩 - 塔克(KKT)条件下,所提出的MPEC模型被配制成的LP原始约束的组合中,LP双重约束和互补约束。 MPEC模型能够优化没有明确的目标函数。因此,它们可以被用来作为在双层内的问题的制约,制定稳健优化模型和电力市场设计配电系统。结果表明,该模型MPEC获得原始LP问题的相同最优解,没有明确的目标函数。

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