Analysis of statistical model-based optimization enhancements in Generalized Self-Adapting Particle Swarm Optimization framework

IF 1.8 Q3 COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE
Mateusz Zaborski, M. Okulewicz, J. Mańdziuk
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引用次数: 2

Abstract

This paper presents characteristics of model-based optimization methods utilized within the Generalized Self-Adapting Particle Swarm Optimization (GA– PSO) – a hybrid global optimization framework proposed by the authors. GAPSO has been designed as a generalization of a Particle Swarm Optimization (PSO) algorithm on the foundations of a large degree of independence of individual particles. GAPSO serves as a platform for studying optimization algorithms in the context of the following research hypothesis: (1) it is possible to improve the performance of an optimization algorithm through utilization of more function samples than standard PSO sample-based memory, (2) combining specialized sampling methods (i.e. PSO, Differential Evolution, model-based optimization) will result in a better algorithm performance than using each of them separately. The inclusion of model-based enhancements resulted in the necessity of extending the GAPSO framework by means of an external samples memory - this enhanced model is referred to as M-GAPSO in the paper. We investigate the features of two model-based optimizers: one utilizing a quadratic function and the other one utilizing a polynomial function. We analyze the conditions under which those model-based approaches provide an effective sampling strategy. Proposed model-based optimizers are evaluated on the functions from the COCO BBOB benchmark set.
广义自适应粒子群优化框架中基于统计模型的优化增强分析
本文介绍了广义自适应粒子群优化(GA–PSO)中使用的基于模型的优化方法的特点,这是作者提出的一种混合全局优化框架。GAPSO是在单个粒子具有很大独立性的基础上设计的粒子群优化算法的推广。GAPSO是在以下研究假设的背景下研究优化算法的平台:(1)可以通过使用比标准PSO基于样本的存储器更多的函数样本来提高优化算法的性能,(2)结合专门的采样方法(即PSO、差分进化、基于模型的优化)将比单独使用它们中的每一种产生更好的算法性能。基于模型的增强导致了通过外部样本存储器扩展GAPSO框架的必要性——这种增强的模型在本文中被称为M-GAPSO。我们研究了两个基于模型的优化器的特征:一个利用二次函数,另一个利用多项式函数。我们分析了这些基于模型的方法提供有效采样策略的条件。所提出的基于模型的优化器是在来自COCO BBOB基准集的函数上进行评估的。
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来源期刊
Foundations of Computing and Decision Sciences
Foundations of Computing and Decision Sciences COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE-
CiteScore
2.20
自引率
9.10%
发文量
16
审稿时长
29 weeks
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