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An effective multiagent evolutionary algorithm integrating a novel roulette inversion operator for engineering optimization

机译:一种有效的多主体进化算法,集成了新型轮盘反演算子以进行工程优化

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摘要

Multiagent systems have been studied and widely used in the field of artificial intelligence and computer science to catalyze computation intelligence. In this paper, a multiagent evolutionary algorithm called RAER based on the ERA multiagent modeling pattern is proposed, where ERA has the same architecture as Swarm including three parts of Environment, Reactive rules and Agents. RAER integrates a novel roulette inversion operator (RIO) proposed in this paper and theoretically proved to conquer the irrationality of the inversion operator (IO) designed by John Holland when used for real code stochastic optimization algorithms. Experiments for numerical optimization of 4 benchmark functions show that the RIO operator bears better functioning than IO operator. And experiments for numerical optimization of 12 benchmark functions are used to examine the performance and scalability of RAER along the problem dimensions ranging 20-10000, results indicate that RAER outperforms other comparative algorithms significantly. Also, two engineering optimization problems of a stable linear system approximation and a welded beam design are used to examine the applicability of RAER. Results show that RAER has better search ability and faster convergence speed. Especially for the approximation problem, REAR can find the proper optima belonging to different fixed search areas, which is significantly better than other algorithms and shows that RAER can search the problem domains more thoroughly than other algorithms. Hence, RAER is efficient and practical.
机译:已经研究了多代理系统,并将其广泛应用于人工智能和计算机科学领域以催化计算智能。本文提出了一种基于ERA多主体建模模式的RAER多主体进化算法,其中ERA与Swarm具有相同的架构,包括环境,反应性规则和主体三部分。 RAER集成了本文提出的一种新颖的轮盘赌反转算子(RIO),并在理论上证明了它可以克服John Holland设计的用于真实代码随机优化算法的反转算子(IO)的不合理性。对4个基准函数进行数值优化的实验表明,RIO运算符比IO运算符具有更好的功能。并通过对12个基准函数进行数值优化的实验来检验RAER在问题范围20-10000范围内的性能和可扩展性,结果表明RAER明显优于其他比较算法。此外,还使用了稳定线性系统近似和焊接梁设计这两个工程优化问题来检验RAER的适用性。结果表明,RAER具有更好的搜索能力和更快的收敛速度。特别是对于逼近问题,REAR可以找到属于不同固定搜索区域的适当最优值,这比其他算法要好得多,这表明RAER比其他算法可以更彻底地搜索问题域。因此,RAER是有效且实用的。

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