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A New Method to Solve Reactive Power Optimization Problems of Power System by Introducing the Branch Current

机译:引入支路电流解决电力系统无功优化问题的新方法

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摘要

The mathematical model used in this paper is not only the traditional node voltage equation but also the introduction of the branch current equation when research the power system reactive power optimization, and so establishes a mathematical model of hybrid power network node voltages and branch currents. The state variables in this model are the node voltages and branch currents, the network flow is explicitly expressed, and they play a key role for the simplification of the solving model. Solving the model will be broken down into two sub-problems, one is a network loss minimization objective augmented Lagrange function, forming the Kuhn-Tucker conditions, and the other is a linear equation. IEEE 30-bus system example shows that the complexity and high dimension of the model solution have been significantly improved, the solving process becomes easier, and the solution is close to the global optimal solution. Compared with traditional optimal power flow algorithm, this algorithm can improve the computational efficiency of reactive power optimization.
机译:本文所用的数学模型不仅是传统的节点电压方程,而且在研究电力系统无功优化时引入支路电流方程,从而建立了混合电网节点电压和支路电流的数学模型。该模型中的状态变量是节点电压和支路电流,网络流量被明确表示,并且它们对于简化求解模型起着关键作用。该模型的求解将分解为两个子问题,一个是网络损失最小化目标增强拉格朗日函数,形成了Kuhn-Tucker条件,另一个是线性方程。 IEEE 30总线系统示例表明,该模型解决方案的复杂性和高维性已得到显着改善,求解过程变得更加容易,并且该解决方案接近于全局最优解。与传统的最优潮流算法相比,该算法可以提高无功优化的计算效率。

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