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An enhanced differential evolution algorithm with adaptation of switching crossover strategy for continuous optimization

机译:一种增强的差分演进算法,适应交换交叉策略进行连续优化

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摘要

Designing an efficient optimization method which also has a simple structure is generally required by users for its applications to a wide range of practical problems. In this research, an enhanced differential evolution algorithm with adaptation of switching crossover strategy (DEASC) is proposed as a general-purpose population-based optimization method for continuous optimization problems. DEASC extends the solving ability of a basic differential evolution algorithm (DE) whose performance significantly depends on user selection of the control parameters: scaling factor, crossover rate and population size. Like the original DE, the proposed method is aimed at efficiency, simplicity and robustness. The appropriate population size is selected to work in accordance with good choices of the scaling factors. Then, the switching crossover strategy of using low or high crossover rates are incorporated and adapted to suit the problem being solved. In this manner, the adaptation strategy is just a convenient add-on mechanism. To verify the performance of DEASC, it is tested on several benchmark problems of various types and difficulties, and compared with some well-known methods in the literature. It is also applied to solve some practical systems of nonlinear equations. Despite its much simpler algorithmic structure, the experimental results show that DEASC greatly enhances the basic DE. It is able to solve all the test problems with fast convergence speed and overall outperforms the compared methods which have more complicated structures. In addition, DEASC also shows promising results on high dimensional test functions.
机译:设计有效优化方法,该方法还具有简单的结构,通常需要应用于广泛的实际问题。在本研究中,提出了一种改进切换交叉策略(DEAC)的增强差分演化算法作为一种基于通用的群体的优化方法,用于连续优化问题。 DEAS延长了基本差分演进算法(DE)的求解能力,其性能显着取决于用户选择控制参数:缩放因子,交叉率和种群大小。与原始DE一样,所提出的方法旨在效率,简单和鲁棒性。选择适当的人口规模按照缩放因子的良好选择工作。然后,使用低或高交叉速率的切换交叉策略并结合并适于适应解决的问题。以这种方式,适应策略只是一个方便的附加机制。为了验证DEASC的性能,在各种类型和困难的几个基准问题上进行测试,并与文献中的一些知名方法进行比较。它还应用于解决一些非线性方程的实用系统。尽管算法结构更简单,但实验结果表明DEASC大大增强了基本的DE。它能够通过快速收敛速度解决所有测试问题,并且总体优于具有更复杂结构的比较方法。此外,DEAC还显示了高维测试功能的有希望的结果。

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