An analysis of the branch-and-bound method in solving the reactive optimal power flow problem

Luiza Matos, Daisy Silva, E. Soler
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引用次数: 1

Abstract

The purpose of an Optimal Power Flow (OPF) problem is to determine the state of an electric power transmission system that optimizes a given system performance and satisfies its physical and operational constraints. The OPF problem can be mathematically modeled as a nonlinear programming problem with discrete and continuous variables. In this paper, we investigate the efficiency of the Branch-and-Bound method in solving the OPF problem considering its continuous and discrete variables. In order to, three different solutions algorithms involving this method are analyzed. Numerical tests with the IEEE 14, 30, 118 and 300 buses electrical systems are presented.
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分支定界法求解无功最优潮流问题的分析
最优潮流(OPF)问题的目的是确定电力传输系统的状态,以优化给定的系统性能并满足其物理和运行约束。OPF问题可以用离散变量和连续变量的非线性规划问题进行数学建模。本文研究了分支定界法在求解连续变量和离散变量的OPF问题中的有效性。为此,分析了涉及该方法的三种不同的求解算法。给出了IEEE 14、30、118和300总线电气系统的数值测试结果。
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