考虑系线约束的多区域经济调度北极熊优化算法

Faiza Ikram, Aftab Ahmad, S. W. U. Haq, A. Majeed, Tooba Nawaz
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引用次数: 4

摘要

电力系统由大型分散的发电机组组成,产生了许多不连续和非线性问题。本文着重研究了多区域经济调度(MAED)这一关键的运行优化问题,并利用北极熊优化算法(PBOA)解决了这一问题。MAED的主要目标是通过对各区域发电机组需求负荷的预测,评估各区域发电机组的最优调度策略,从而降低总燃料成本。所提出的方法所反映的系统和运行约束定义为区域功率平衡、联络线功率共享能力、发电运行边界以及输电线路损耗。采用PBOA的主要优点是它通过杀死和生长机制(即动态种群控制)来平衡搜索代理的大小。通过在具有燃料成本凸性的2 Area-6单元的IEEE标准测试系统上实现该算法,对算法的性能和鲁棒性进行了评估。计算结果和与其他文献方法的比较评价表明了PBOA的强度和有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Polar Bear Optimization Algorithm deployed for Multi-Area Economic Dispatch incorporating Tie-Line Constraint
Power system consists of large dispersed generating units, resulting in many dis-continuity and non-linearity problems. This paper emphasizes on one of the key operational optimization problem "Multi-Area Economic Dispatch (MAED)" and address the remedy using a very rigorous technique known as Polar Bear Optimization Algorithm (PBOA). MAED's main objective is to reduce the total fuel cost by evaluating the optimum dispatch strategy of generating machine in each area by justifying their predicted demand loads. The system and operational constraints reflected in the proposed approach are defined namely as area power balance, tie-line power sharing capacity, generation operating boundaries and as well as transmission line losses. The main advantage of employing PBOA is its feature of balancing the search agent size by kill and growth mechanism simply known as dynamic population control. The performance and robustness of the proposed algorithm is assessed by implementing it on the IEEE standard test system of 2 Area-6 units with fuel cost convex in nature. The computational results and comparative appraisal with other available literature methods dictate the strength and effectiveness of PBOA over others.
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