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Range Juggling for Better Convergence in Genetic Range Genetic Algorithms

机译:在遗传范围遗传算法中为更好的收敛游荡

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One of the most important things in evolutional algorithms is to find global solution as stable as possible. As we know that it cost too much computational cost, even if we are not sure the results is really global or not, we do not want to re-run evolutional algorithms to make sure its final results. Therefore, evolutional algorithms need to include as much effort as possible to let the user feel relieved that they got close to global solution. In this paper, development of range juggling in Genetic Range Genetic Algorithms (GRGA) for better convergence is described. Genetic Range Genetic Algorithms is updated version of Adaptive Range Genetic Algorithms (ARGA). In ARGA, searching range differ every generation, in the initial stages, searching range try to find the range that include global optimum solution. In the very last stages, it tries to converge to global solution, and the searching range is beginning to shrink in order to raise the accuracy of the solution. Therefore it is very important to choose system parameter especially for the initial stage not to trap into local solution and also not to move too fast to overshoot global solution. Not like ARGA, GRGA is free from critical settings of parameters, but it has some short comings in first convergence, because once searching range is given it does not change before the range is diminished. For better convergence, techniques of range juggling is proposed and examined in this paper. Through numerical experiments, it turned out that it has better convergence and accuracy in simple problem. Even in the case that has a large number of design variables, it can reach close to global optimum solutions.
机译:进化算法中最重要的事情之一是找到尽可能稳定的全局解决方案。正如我们所知,它花费了太多的计算成本,即使我们不确定结果真的是全球而不是,我们不想重新运行进化算法以确保其最终结果。因此,进化算法需要尽可能多地包括尽可能多的努力,让用户感到缓解,他们靠近全局解决方案。在本文中,描述了遗传范围遗传算法(GRGGA)以更好的收敛的研磨的发展。遗传范围遗传算法是更新的自适应范围遗传算法(Arga)的更新版本。在Arga中,搜索范围在初始阶段中不同一代,搜索范围尝试找到包含全局最佳解决方案的范围。在最后一个阶段,它试图收敛到全局解决方案,并且搜索范围开始缩小以提高解决方案的准确性。因此,选择系统参数非常重要,特别是对于不陷入本地解决方案的初始阶段,也不会转移太快以过度全球解决方案。不像Arga,GRGA是没有参数的关键设置,但它在第一次收敛中有一些短暂的关键,因为一旦搜索范围被赋予它在范围减弱之前不会改变。为了更好的收敛,本文提出并检查了范围杂耍的技术。通过数值实验,证明它在简单问题中具有更好的收敛性和准确性。即使在具有大量设计变量的情况下,它也可以接近全局最佳解决方案。

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