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A Swarm Optimization Algorithm for Multimodal Functions and Its Application in Multicircle Detection

机译:群多模态函数优化算法及其在多圆检测中的应用

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In engineering problems due to physical and cost constraints, the best results, obtained by a global optimization algorithm, cannot be realized always. Under such conditions, if multiple solutions (local and global) are known, the implementation can be quickly switched to another solution without much interrupting the design process. This paper presents a new swarm multimodal optimization algorithm named as the collective animal behavior (CAB). Animal groups, such as schools of fish, flocks of birds, swarms of locusts, and herds of wildebeest, exhibit a variety of behaviors including swarming about a food source, milling around a central location, or migrating over large distances in aligned groups. These collective behaviors are often advantageous to groups, allowing them to increase their harvesting efficiency to follow better migration routes, to improve their aerodynamic, and to avoid predation. In the proposed algorithm, searcher agents emulate a group of animals which interact with each other based on simple biological laws that are modeled as evolutionary operators. Numerical experiments are conducted to compare the proposed method with the state-of-the-art methods on benchmark functions. The proposed algorithm has been also applied to the engineering problem of multi-circle detection, achieving satisfactory results.
机译:在由于物理和成本约束而引起的工程问题中,无法始终实现通过全局优化算法获得的最佳结果。在这种情况下,如果已知多个解决方案(本地和全局),则可以将实现快速切换到另一个解决方案,而不会过多地中断设计过程。本文提出了一种新的群体多模式优化算法,称为集体动物行为(CAB)。动物群,例如鱼群,鸟群,蝗虫群和牛羚群,表现出多种行为,包括在食物源上成群结队,在中央位置碾磨或成群结队地远距离迁移。这些集体行为通常对群体有利,使他们能够提高收成效率,以遵循更好的迁徙路线,改善其空气动力学并避免被捕食。在提出的算法中,搜索者代理根据一组简单的生物定律模拟一组动物,这些定律被建模为进化算子。进行了数值实验,以将所提出的方法与基准函数的最新方法进行比较。所提出的算法也已经应用于多圆检测的工程问题,取得了满意的结果。

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