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Fully Distributed Dynamic Optimal Power Flow of Active Distribution Networks with Multi-microgrids Based on Cutting Plane Consensus Method and Ward Equivalent

机译:基于割平面共识方法和沃德当量的多微电网主动配电网全分布式动态最优潮流

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With distributed energy resources widely integreted to an distribution network (DN) in multiple microgrid (MG) manner, the distributed dynamic optimal power flow (D-DOPF) becomes a major concern because DN and MGs may belong to different owners. This paper proposes a fully D-DOPF algorithm based on the cutting plane consensus (CPC) method and Ward equivalent. First, DN and MGs are decoupled by means of Ward equivalent, i.e., at optimizing each MG, other MGs and DN are replaced by their Ward equivalent circuits respectively, while at optimizing DN, MGs are replaced by their Ward equivalent circuits respectively. Then, high-precision linearization of nonlinear power flow equations is used to express node voltages approximately by a linear function of node injection powers respectively for each MG and DN. Hence, the D-DOPF model is built as a distributed quadratic programming (D-QP) problem, taking DN and MGs as independent agents. Finally, CPC is applied to solve D-DOPF. For each agent, a master problem is constructed to approximate the original problem, and only the cutting plane constraints are transferred between agents. This method does not need an upper level coordinator and also guarantees that each agent has good confidentiality.
机译:随着以多种微电网(MG)方式将分布式能源广泛地集成到配电网(DN)中,由于DN和MG可能属于不同的所有者,因此分布式动态最优潮流(D-DOPF)成为主要问题。本文提出了一种基于切割平面共识(CPC)方法和沃德等效法的完全D-DOPF算法。首先,DN和MG通过沃德等效被解耦,即,在优化每个MG时,其他MG和DN分别被其沃德等效电路替代,而在优化DN时,MG分别被其沃德等效电路替代。然后,使用非线性功率流方程的高精度线性化分别通过每个MG和DN的节点注入功率的线性函数近似表示节点电压。因此,将DN和MG作为独立主体,将D-DOPF模型构建为分布式二次规划(D-QP)问题。最后,将CPC应用于求解D-DOPF。对于每个代理,将构造一个主问题来近似原始问题,并且仅在代理之间传递切割平面约束。此方法不需要上级协调器,还可以确保每个代理具有良好的机密性。

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