A novel hippo swarm optimization: for solving high-dimensional problems and engineering design problems

Author:

Zhou Guoyuan1ORCID,Du Jiaxuan2,Guo Jia345ORCID,Li Guoliang1ORCID

Affiliation:

1. College of Informatics, Huazhong Agricultural University , Wuhan 430070 , Hubei, China

2. School of Automation, Wuhan University of Technology , Wuhan 430070 , Hubei, China

3. Hubei Key Laboratory of Digital Finance Innovation, Hubei University of Economics , Wuhan 430205 , Hubei, China

4. School of Information Engineering, Hubei University of Economics , Wuhan 430205 , Hubei, China

5. Hubei Internet Finance Information Engineering Technology Research Center, Hubei University of Economics , Wuhan 430205 , Hubei, China

Abstract

Abstract In recent years, scholars have developed and enhanced optimization algorithms to tackle high-dimensional optimization and engineering challenges. The primary challenge of high-dimensional optimization lies in striking a balance between exploring a wide search space and focusing on specific regions. Meanwhile, engineering design problems are intricate and come with various constraints. This research introduces a novel approach called Hippo Swarm Optimization (HSO), inspired by the behavior of hippos, designed to address high-dimensional optimization problems and real-world engineering challenges. HSO encompasses four distinct search strategies based on the behavior of hippos in different scenarios: starvation search, alpha search, margination, and competition. To assess the effectiveness of HSO, we conducted experiments using the CEC2017 test set, featuring the highest dimensional problems, CEC2022 and four constrained engineering problems. In parallel, we employed 14 established optimization algorithms as a control group. The experimental outcomes reveal that HSO outperforms the 14 well-known optimization algorithms, achieving first average ranking out of them in CEC2017 and CEC2022. Across the four classical engineering design problems, HSO consistently delivers the best results. These results substantiate HSO as a highly effective optimization algorithm for both high-dimensional optimization and engineering challenges.

Funder

Natural Science Foundation of Hubei Province

Publisher

Oxford University Press (OUP)

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