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A Grid-Based Inverted Generational Distance for Multi/Many-Objective Optimization

delete2021-02-01
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OA
AI
蔡
蔡昕烨 (Xinye Cai) *
Y
Yushun Xiao
M
Miqing Li
H
Han Hu
H
Hisao Ishibuchi
X
Xiaoping Li
DOI:10.1109/TEVC.2020.2991040delete
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摘要

摘要

En 中文
Assessing the performance of Pareto front (PF) approximations is a key issue in the field of evolutionary multi/many-objective optimization. Inverted generational distance (IGD) has been widely accepted as a performance indicator for evaluating the comprehensive quality for a PF approximation. However, IGD usually becomes infeasible when facing a real-world optimization problem as it needs to know the true PF a priori. In addition, the time complexity of IGD grows quadratically with the size of the solution/reference set. To address the aforementioned issues, a grid-based IGD (Grid-IGD) is proposed to estimate both convergence and diversity of PF approximations for multi/many-objective optimization. In Grid-IGD, a set of reference points is generated by estimating PFs of the problem in question, based on the representative nondominated solutions of all the approximations in a grid environment. To reduce the time complexity, Grid-IGD only considers the closest solution within the grid neighborhood in the approximation for every reference point. Grid-IGD also possesses other desirable properties, such as Pareto compliance, immunity to dominated/duplicate solutions, and no need of normalization. In the experimental studies, Grid-IGD is verified on both the artificial and real PF approximations obtained by five many-objective optimizers. Effects of the grid specification on the behavior of Grid-IGD are also discussed in detail theoretically and experimentally.
Keyword:
Grid system
inverted generational distance (IGD)
many-objective optimization
performance indicator
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期刊

IEEE Transactions on Evolutionary Computation 封面图
IEEE Transactions on Evolutionary Computation
IF:
12
论文数:
1.9K
被引数:
2.4W

机构

U
University of Birmingham
学者数:
4.1W
论文数: 3.8W
被引数: 5.0W
S
southeast university - china
学者数:
5.3W
论文数: 4.9W
被引数: 57
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