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Adaptive local landscape feature vector for problem classification and algorithm selection

delete2022-12-01
delete8
PRE
AI
Y
Yaxin Li
梁静 cover
梁静 (Jing Liang) *
于坤杰 cover
于坤杰 (Kunjie Yu)
K
Ke Chen
Y
Yinan Guo
岳彩通 cover
岳彩通 (Caitong Yue)
L
Leiyu Zhang
DOI:10.1016/j.asoc.2022.109751delete
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Abstract

Abstract

En 中文
Fitness landscape analysis is a data-driven technique to study the relationship between problem characteristics and algorithm performance by characterizing the landscape features in the search space of an optimization problem. However, most of the existing landscape features still face poor in classifying the problems and low accuracy in selecting the most appropriate algorithm for a given problem. In this study, an adaptive local landscape feature vector (ALLFV) is proposed for problem classification and algorithm selection. Specifically, an adaptive discretization scheme is designed to calculate adaptive related parameters and construct the sequence between the fitness values of the search point and its nearest neighbors. By considering the frequencies of the same sequence values, the spatial structural information for the fitness landscape is computed as a feature vector according to the feature vector calculation mechanism. The experimental results tested on various problems demonstrate the excellence of ALLFV in terms of accuracy, stability, and computational cost. Moreover, ALLFV has shown superior practicality and reliability in the application of algorithm selection for numerical optimization problems. Consequently, ALLFV is well suited as an alternative for problem classification, as well as algorithm selection under excessive candidate optimization algorithms and limited prior knowledge of problems.(c) 2022 Elsevier B.V. All rights reserved.
Keywords:
Continuous optimization
Population-based algorithm
Fitness landscape
Problem classification
Algorithm selection

Journal

Applied Soft Computing cover
Applied Soft Computing
IF:
6.6
Papers:
1.4W
Citations:
4.8W

Organization

Z
Zhengzhou University
Scholars:
6.8W
Papers: 4.4W
Citations: 8.5W