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A Memetic Chaotic Gravitational Search Algorithm for unconstrained global optimization problems

机译:一种针对无约束全局优化问题的迭代混沌重力搜索算法

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Metaheuristic optimization algorithms address two main tasks in the process of problem solving: i) exploration (also called diversification) and ii) exploitation (also called intensification). Guaranteeing a trade-off between these operations is critical to good performance. However, although many methods have been proposed by which metaheuristics can achieve a balance between the exploration and exploitation stages, they are still worse than exact algorithms at exploitation tasks, where gradient-based mechanisms outperform metaheuristics when a local minimum is approximated. In this paper, a quasi-Newton method is introduced into a Chaotic Gravitational Search Algorithm as an exploitation method, with the purpose of improving the exploitation capabilities of this recent and promising population-based metaheuristic. The proposed approach, referred to as a Memetic Chaotic Gravitational Search Algorithm, is used to solve forty-five benchmark problems, both synthetic and real-world, to validate the method. The numerical results show that the adding of quasi-Newton search directions to the original (Chaotic) Gravitational Search Algorithm substantially improves its performance. Also, a comparison with the state-of-the-art algorithms: Particle Swarm Optimization, Genetic Algorithm, Rcr-JADE, COBIDE and RLMPSO, shows that the proposed approach is promising for certain real-world problems. (C) 2019 The Author(s). Published by Elsevier B.V.
机译:Metaheuristic优化算法解决了解决问题过程中的两个主要任务:i)探索(也称为多元化)和II)剥削(也称为强化)。保证这些操作之间的权衡对于良好的性能至关重要。然而,虽然已经提出了许多方法,所以通过哪种方法可以在勘探和开发阶段之间实现平衡,但它们仍然比利用任务的精确算法更差,其中基于梯度的机制在近似局部最小值时越突出。在本文中,将Quasi-Newton方法引入混沌引力搜索算法作为一种开发方法,目的是提高该近期和基于人口的群体的利用能力。所提出的方法称为Memet Chaotic Graatity搜索算法,用于解决综合和现实世界的四十五个基准问题,验证该方法。数值结果表明,添加准牛顿搜索方向到原始(混沌)重力搜索算法大大提高了其性能。此外,与最先进的算法的比较:粒子群优化,遗传算法,RCR-γ,Cobide和RLMPSO表明,该方法对某些现实问题有望。 (c)2019年作者。 elsevier b.v出版。

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