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Mechanism of Multi-Objective Genetic Algorithm for Maintaining the Solution Diversity Using Neural Network

机译:神经网络的多目标遗传算法维持解的多样性

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When multi-objective genetic algorithms are applied to real-world problems for deriving Pareto-optimal solutions, the high calculation cost becomes a problem. One solution to this problem is to use a small population size. However, this often results in loss of diversity of the solutions, and therefore solutions with sufficient precision cannot be derived. To overcome this difficulty, the solutions should be replaced when they have converged on a certain point. To perform this replacement, inverse analysis is required to derive the design variables from objects as the solutions are located in the objective space. For this purpose, an Artificial Neural Network (ANN) is applied. Using ANN, the solutions concentrating on certain points are replaced and the diversity of the solutions is maintained. In this paper, a new mechanism using ANN to maintain the diversity of the solutions is proposed. The proposed mechanism was introduced into NSGA-II and applied to test functions. In some functions, the proposed mechanism was useful compared to the conventional method. In other numerical experiments, the results of the proposed algorithm with large populations are discussed and the effectiveness of the proposed mechanism is also described.
机译:当将多目标遗传算法应用于实际问题以推导帕累托最优解时,高计算成本成为问题。解决此问题的一种方法是使用较小的人口规模。但是,这通常导致解的多样性丧失,因此不能导出具有足够精度的解。为了克服这个困难,当解决方案收敛到某个点时,应该将其替换。要执行此替换,需要进行逆分析以从解决方案位于目标空间中的对象中导出设计变量。为此,应用了人工神经网络(ANN)。使用人工神经网络,可以解决集中于某些点的解决方案,并保持解决方案的多样性。在本文中,提出了一种使用神经网络来维持解决方案多样性的新机制。所提出的机制被引入到NSGA-II中并应用于测试功能。在某些功能中,与传统方法相比,所提出的机制很有用。在其他数值实验中,讨论了所提出算法在大种群中的结果,并描述了所提出机制的有效性。

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