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State Estimation for Large-Scale Power Systems and FACTS Devices Based on Spanning Tree Maximum Exponential Absolute Value

机译:基于生成树最大指数绝对值的大型电力系统和事实设备的状态估计

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This paper proposes a new state estimation approach for large-scale power systems called spanning tree maximum exponential absolute value (ST-MEAV). The novel state estimator is developed based on the combination of the maximum exponential absolute value (MEAV) and a fast-linear solver. An overall algorithm is presented to show the process. A modified ST-MEAV called ST0-MEAV is also proposed to improve computational efficiency. Furthermore, the state estimation of the two FACTS devices called interphase power controllers (IPC) and unified interphase power controllers (UIPC) is addressed. The new formulations minimize the number of additional variables needed for the state estimation to reduce the computational load and to simplify implementation compared to previous methods presented in the literature for similar FACTS devices like UPFC or IPFC. The state estimation approach incorporates detailed steady-state models of the devices including IPC and UIPC constraints. The ST-MEAV algorithm is modified based on the new formulations for IPC and UIPC. Two modified IEEE test systems are used to verify the performance of ST-MEAV in the presence of IPC and UIPC. Application tests of ST-MEAV on two real power grids are also presented to evaluate the state estimator performance in large-scale power systems. The simulation results of the proposed method compare favorably with those for weighted least square-largest normal residual (WLS-LNR) and MEAV with reduced correction equation (MEAV-RCE).
机译:本文提出了一种新的大规模电力系统估算方法,称为生成树最大指数绝对值(ST-MEAV)。基于最大指数绝对值(MEAV)和快速线性求解器的组合开发了新颖的状态估计器。提出了整个算法以显示过程。还提出了一种被称为ST0-MEAV的ST-MEAV以提高计算效率。此外,寻址名为互通功率控制器(IPC)和统一间互相电源控制器(UIPC)的两个事实设备的状态估计。新配方最小化状态估计所需的额外变量的数量,以减少计算负荷,并与在文献中呈现的类似事实设备(如UPFC或IPFC)中的先前方法相比,以简化实现。状态估计方法包括具有IPC和UIPC约束的设备的详细稳态模型。基于IPC和UIPC的新配方修改了ST-MEAV算法。两个修改的IEEE测试系统用于验证IPC和UIPC在存在中的ST-MEAV的性能。还提出了ST-MEAV在两个实际电网上的应用测试,以评估大型电力系统中的状态估计性能。所提出的方法的仿真结果与加权最小正常的正常残差(WLS-LNR)和具有降低校正方程(MEAV-RCE)的MEAV的仿真结果比较。

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