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Finding Multiple Solutions for Multimodal Optimization Problems Using a Multi-Objective Evolutionary Approach

机译:使用多目标进化方法寻找多峰优化问题的多个解决方案

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In a multimodal optimization task, the main purpose is to find multiple optimal (global and local) solutions associated with a single objective function. Starting with the preselection method suggested in 1970, most of the existing evolutionary algorithms based methodologies employ variants of niching in.an existing single-objective evolutionary algorithm framework so that similar solutions in a population are de-emphasized in order to focus and maintain multiple distant yet near-optimal solutions. In this paper, we use a completely different and generic strategy in which a single-objective multimodal optimization problem is converted into a suitable bi-objective optimization problem so that all local and global optimal solutions become members of the resulting weak Pareto-optimal set. We solve up to 16-variable test-problems having as many as 48 optima and also demonstrate successful results on constrained multimodal test-problems, suggested for the first time. The concept of using multi-objective optimization for solving single-objective multimodal problems seems novel and interesting, and importantly opens further avenues for research.
机译:在多模式优化任务中,主要目的是找到与单个目标函数关联的多个最优(全局和局部)解决方案。从1970年提出的预选方法开始,大多数现有的基于进化算法的方法在现有的单目标进化算法框架中都采用了小生境的变体,因此人口中类似的解决方案不再受到重视,以便集中和保持多距离尚未达到最佳解决方案。在本文中,我们使用了一种完全不同的通用策略,其中将单目标多峰优化问题转换为合适的双目标优化问题,以便所有局部和全局最优解都成为所得弱Pareto-最优集的成员。我们最多可以解决多达48个最优问题的16个变量测试问题,并且还首次证明了在约束多峰测试问题上的成功结果。使用多目标优化来解决单目标多峰问题的概念似乎新颖而有趣,并且重要地为研究开辟了新的途径。

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