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A Dual-Mechanism Enhanced Secretary Bird Optimization Algorithm and Its Application in Engineering Optimization
Changzu Chen1, Li Cao1, Binhe Chen1
1School of Electronics and Electrical Engineering, Wenzhou University of Technology, Wenzhou 325035, China.
A new optimization algorithm, ORSBOA, enhances the secretary bird optimization algorithm (SBOA) by improving exploration and exploitation. ORSBOA demonstrates superior performance in solving complex engineering problems.
Area of Science:
- Artificial Intelligence
- Computational Intelligence
- Optimization Algorithms
Background:
- The secretary bird optimization algorithm (SBOA) is a novel swarm intelligence technique.
- Existing SBOA variants face challenges with limited global exploration and local exploitation capabilities.
- Complex nonlinear optimization problems require robust and efficient solution methods.
Purpose of the Study:
- To enhance the secretary bird optimization algorithm (SBOA) by addressing its exploration and exploitation limitations.
- To introduce an improved variant named ORSBOA.
- To validate the effectiveness of ORSBOA on benchmark test suites and engineering design problems.
Main Methods:
- Developed ORSBOA by integrating an optimal neighborhood perturbation mechanism and a reverse learning strategy into the SBOA framework.
- Evaluated ORSBOA performance on the CEC2019 and CEC2022 benchmark suites.
- Tested ORSBOA on four classical engineering design problems.
Main Results:
- ORSBOA exhibited faster convergence rates compared to existing algorithms.
- The enhanced algorithm demonstrated superior robustness in solving optimization tasks.
- ORSBOA achieved higher quality solutions across various benchmark and engineering problems.
- Statistical analyses confirmed the significant improvements offered by ORSBOA.
Conclusions:
- The proposed ORSBOA effectively overcomes the limitations of the original SBOA.
- ORSBOA shows significant advantages in terms of speed, robustness, and solution quality.
- The enhanced algorithm is a promising tool for tackling complex nonlinear optimization challenges.
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