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NSCSO: a novel multi-objective non-dominated sorting chicken swarm optimization algorithm.

Huajuan Huang1, Baofeng Zheng2, Xiuxi Wei3

  • 1College of Artificial Intelligence, Guangxi Minzu University, Nanning, 530006, China.

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|February 21, 2024
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Summary
This summary is machine-generated.

This study introduces the non-dominated sorting chicken swarm optimization (NSCSO) algorithm for multi-objective optimization problems (MOP). NSCSO demonstrates superior performance in benchmark tests and engineering design problems, offering effective solutions.

Keywords:
Chicken swarm optimization algorithmFast non-dominated sortingMeta-heuristicMulti-objective engineering design problemsMulti-objective optimization

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Area of Science:

  • Computational Intelligence
  • Optimization Algorithms
  • Engineering Mathematics

Background:

  • Multi-objective optimization problems (MOP) present significant challenges in finding efficient and satisfactory solutions.
  • Existing algorithms often struggle with the complexity and scale of MOPs.

Purpose of the Study:

  • To propose a novel algorithm, Non-Dominated Sorting Chicken Swarm Optimization (NSCSO), for effectively solving MOPs.
  • To enhance the exploration and exploitation capabilities in MOP algorithms.

Main Methods:

  • Developed NSCSO by integrating fast non-domination sorting and crowding distance strategy into the Chicken Swarm Optimization (CSO) algorithm.
  • Incorporated an elite opposition-based learning strategy to guide rooster individuals towards optimal solution directions.
  • Evaluated NSCSO against six other algorithms using 15 benchmark functions and six engineering design problems.

Main Results:

  • NSCSO exhibited significantly better performance compared to existing algorithms in solving MOPs across benchmark functions.
  • The algorithm achieved competitive and realistic solutions for complex multi-objective engineering design problems.
  • Statistical analysis (Friedman test) confirmed the superior performance of NSCSO.

Conclusions:

  • NSCSO is a highly effective and robust algorithm for addressing multi-objective optimization challenges.
  • The proposed method offers a promising approach for both theoretical MOP research and practical engineering applications.