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首页> 外文期刊>IEEE transactions on evolutionary computation >Automatic Niching Differential Evolution With Contour Prediction Approach for Multimodal Optimization Problems
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Automatic Niching Differential Evolution With Contour Prediction Approach for Multimodal Optimization Problems

机译:用轮廓预测方法自动鉴别差分演变,用于多式化优化问题

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摘要

Niching techniques have been widely incorporated into evolutionary algorithms (EAs) for solving multimodal optimization problems (MMOPs). However, most of the existing niching techniques are either sensitive to the niching parameters or require extra fitness evaluations (FEs) to maintain the niche detection accuracy. In this paper, we propose a new automatic niching technique based on the affinity propagation clustering (APC) and design a novel niching differential evolution (DE) algorithm, termed as automatic niching DE (ANDE), for solving MMOPs. In the proposed ANDE algorithm, APC acts as a parameter-free automatic niching method that does not need to predefine the number of clusters or the cluster size. Also, it can facilitate locating multiple peaks without extra FEs. Furthermore, the ANDE algorithm is enhanced by a contour prediction approach (CPA) and a two-level local search (TLLS) strategy. First, the CPA is a predictive search strategy. It exploits the individual distribution information in each niche to estimate the contour landscape, and then predicts the rough position of the potential peak to help accelerate the convergence speed. Second, the TLLS is a solution refine strategy to further increase the solution accuracy after the CPA roughly predicting the peaks. Compared with the other state-of-the-art DE and non-DE multimodal algorithms, even the winner of competition on multimodal optimization, the experimental results on 20 widely used benchmark functions illustrate the superiority of the proposed ANDE algorithm.
机译:已广泛地结合到用于解决多式化优化问题(MMOPS)的进化算法(EAS)中。然而,大多数现有的疾病技术对耐药性参数敏感,或者需要额外的健身评估(FES)来维持利基检测精度。在本文中,我们提出了一种基于亲和传播聚类(APC)的新的自动幂幂技术,并设计一种新的幂差速度(DE)算法,被称为自动镍德(ANDE),用于求解MMOPS。在所提出的ANDE算法中,APC充当无参数自动的幂位方法,不需要预定定义簇数或簇大小。此外,它可以有助于定位多个峰而无需额外的FES。此外,通过轮廓预测方法(CPA)和两级本地搜索(TLLS)策略增强了ANDE算法。首先,CPA是预测的搜索策略。它利用每个利基中的各个分配信息来估计轮廓景观,然后预测潜在峰的粗略位置,以帮助加速收敛速度。其次,TLLS是一种解决方案,在大致预测峰的CPA之后进一步提高解决方案精度。与其他最先进的DE和非DE多模式算法相比,即使是多式化优化竞争的获胜者,也是20次广泛使用的基准函数的实验结果说明了所提出的ANDE算法的优越性。

著录项

  • 来源
    《IEEE transactions on evolutionary computation》 |2020年第1期|114-128|共15页
  • 作者单位

    Sun Yat Sen Univ Sch Data & Comp Sci Guangzhou 510006 Peoples R China;

    South China Univ Technol Sch Comp Sci & Engn Guangzhou 510006 Peoples R China|South China Univ Technol Guangdong Prov Key Lab Computat Intelligence & Cy Guangzhou 510006 Peoples R China;

    South China Univ Technol Sch Comp Sci & Engn Guangzhou 510006 Peoples R China|South China Univ Technol Guangdong Prov Key Lab Computat Intelligence & Cy Guangzhou 510006 Peoples R China;

    South China Univ Technol Sch Comp Sci & Engn Guangzhou 510006 Peoples R China|South China Univ Technol Guangdong Prov Key Lab Computat Intelligence & Cy Guangzhou 510006 Peoples R China;

    Victoria Univ Coll Engn & Sci Inst Sustainable Ind & Liveable Cities Melbourne Vic 8001 Australia;

    City Univ Hong Kong Dept Comp Sci Hong Kong Peoples R China;

    Victoria Univ Coll Engn & Sci Inst Sustainable Ind & Liveable Cities Melbourne Vic 8001 Australia;

  • 收录信息
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Affinity propagation clustering (APC); contour prediction approach (CPA); differential evolution (DE); multimodal optimization problems (MMOPs); niching techniques;

    机译:关联传播聚类(APC);轮廓预测方法(CPA);差分进化(DE);多式化优化问题(MMOPS);效力技术;

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