An oppositional learning based gravitational search algorithm for short term hydrothermal scheduling

N. Gouthamkumar, Veena Sharma, R. Naresh
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引用次数: 3

Abstract

This paper presents an oppositional based gravitational search algorithm (OGSA) for solving the short term hydrothermal scheduling (STHTS) problem. The STHTS problem involves the optimization of nonlinear constrained objective function by taking into consideration of multireservoir cascaded nature hydro plants, water transportation delay between cascaded reservoirs and scheduled time linkages, variable system active load balance, water discharge and reservoir storage limits, initial and final reservoir storage limits, reservoir flow balance and operating limits of hydro and thermal plants. A stochastic search algorithm known as gravitational search algorithm (GSA) inspired from the law of gravity and mass interactions is used to solve this complex constrained STHTS problem. In order to improve the convergence rate of GSA, the opposite numbers are utilized in the evolution process of GSA. Finally, the proposed oppositional gravitational search algorithm (OGSA) approach is evaluated on two test systems, one consisting of four hydro plants and an equivalent thermal plant and the other one with nine cascaded hydro and three thermal plants. The results obtained with the proposed approach give better solution in terms of less production cost, execution time and better convergence characteristics while comparing with the results of other methods reported in the literature.
基于对立学习的热液短期调度重力搜索算法
针对短期热液调度问题,提出了一种基于对偶的重力搜索算法(OGSA)。STHTS问题涉及非线性约束目标函数的优化,考虑了多水库级联自然水电厂、级联水库之间的水运延迟和计划时间联系、变系统主动负荷平衡、放水量和水库储水量极限、水库初始和最终储水量极限、水库流量平衡以及水电厂和火电厂的运行极限。从引力和质量相互作用定律中获得灵感的随机搜索算法引力搜索算法(gravity search algorithm, GSA)被用于求解这一复杂的受限STHTS问题。为了提高GSA的收敛速度,在GSA的演化过程中使用了相反的数。最后,在由4个水电站和1个等效热电厂组成的试验系统和由9个级联水电站和3个热电厂组成的试验系统上对所提出的反向引力搜索算法(OGSA)方法进行了评价。与文献中报道的其他方法的结果相比,该方法在生产成本更低、执行时间更短、收敛特性更好等方面给出了更好的解。
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