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Efficiency improvements in meta-heuristic algorithms to solve the optimal power flow problem

机译:改进元启发式算法的效率以解决最佳潮流问题

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This paper presents three efficient approaches for solving the Optimal Power Flow (OPF) problem using the meta-heuristic algorithms. Mathematically, OPF is formulated as non-linear equality and inequality constrained optimization problem. The main drawback of meta-heuristic algorithm based OPF is the excessive execution time required due to the large number of load flows/power flows needed in the solution process. The proposed efficient approaches uses the concept of incremental power flow model based on sensitivities, and lower, upper bounds of objective function values. By using these approaches, the number of load flows/power flows to be performed are substantially, resulting in the solution speed up. The original advantages of meta-heuristic algorithms, such as ability to handle complex non-linearities, discontinuities in the objective function, discrete variables handling, and multi-objective optimization, are still available in the proposed efficient approaches. The proposed OPF formulation includes the active and reactive power generation limits, Valve Point Loading (VPL) effects and Prohibited Operating Zones (POZs) of generating units. The effectiveness of proposed approaches are examined on the IEEE 30, 118 and 300 bus test systems, and the simulation results confirm the efficiency and superiority of the proposed approaches over the other meta-heuristic algorithms. The proposed efficient approaches are generic enough to use with any type of meta-heuristic algorithm based OPF. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文提出了使用元启发式算法解决最优潮流(OPF)问题的三种有效方法。在数学上,将OPF公式化为非线性等式和不等式约束优化问题。基于元启发式算法的OPF的主要缺点是,由于求解过程中需要大量的负载流/功率流,因此执行时间过长。所提出的有效方法使用基于灵敏度以及目标函数值的上下限的增量潮流模型的概念。通过使用这些方法,将要执行的负载流/功率流的数量大为增加,从而加快了解决方案的速度。在所提出的有效方法中,元启发式算法的原始优势(例如处理复杂的非线性能力,目标函数的不连续性,离散变量处理和多目标优化)仍然可用。提议的OPF公式包括有功和无功发电限值,阀点负载(VPL)效果以及发电机组的禁止运行区域(POZ)。在IEEE 30、118和300总线测试系统上检查了所提出方法的有效性,仿真结果证实了所提出方法相对于其他元启发式算法的效率和优越性。所提出的有效方法足够通用,可以与基于OPF的任何类型的元启发式算法一起使用。 (C)2016 Elsevier Ltd.保留所有权利。

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